Wien Bridge Oscillator Another type of popular audio frequency oscillator is the Wien bridge oscillator circuit. This is mostly used because of its important features. This circuit is free from the circuit fluctuations and the ambient temperature. The main advantage of this oscillator is that the frequency can be varied in the range of 10Hz to about 1MHz whereas in RC oscillators, the frequency is not varied. Construction The circuit construction of Wien bridge oscillator can be explained as below. It is a two-stage amplifier with RC bridge circuit. The bridge circuit has the arms R1C1, R3, R2C2 and the tungsten lamp Lp. Resistance R3 and the lamp Lp are used to stabilize the amplitude of the output. The following circuit diagram shows the arrangement of a Wien bridge oscillator. The transistor T1 serves as an oscillator and an amplifier while the other transistor T2 serves as an inverter. The inverter operation provides a phase shift of 180o. This circuit provides positive feedback through R1C1, C2R2 to the transistor T1 and negative feedback through the voltage divider to the input of transistor T2. The frequency of oscillations is determined by the series element R1C1 and parallel element R2C2 of the bridge. $$f = frac{1}{2 pi sqrt{R_1C_1R_2C_2}}$$ If R1 = R2 and C1 = C2 = C Then, $$f = frac{1}{2pi RC}$$ Now, we can simplify the above circuit as follows − The oscillator consists of two stages of RC coupled amplifier and a feedback network. The voltage across the parallel combination of R and C is fed to the input of amplifier 1. The net phase shift through the two amplifiers is zero. The usual idea of connecting the output of amplifier 2 to amplifier 1 to provide signal regeneration for oscillator is not applicable here as the amplifier 1 will amplify signals over a wide range of frequencies and hence direct coupling would result in poor frequency stability. By adding Wien bridge feedback network, the oscillator becomes sensitive to a particular frequency and hence frequency stability is achieved. Operation When the circuit is switched ON, the bridge circuit produces oscillations of the frequency stated above. The two transistors produce a total phase shift of 360o so that proper positive feedback is ensured. The negative feedback in the circuit ensures constant output. This is achieved by temperature sensitive tungsten lamp Lp. Its resistance increases with current. If the amplitude of the output increases, more current is produced and more negative feedback is achieved. Due to this, the output would return to the original value. Whereas, if the output tends to decrease, reverse action would take place. Advantages The advantages of Wien bridge oscillator are as follows − The circuit provides good frequency stability. It provides constant output. The operation of circuit is quite easy. The overall gain is high because of two transistors. The frequency of oscillations can be changed easily. The amplitude stability of the output voltage can be maintained more accurately, by replacing R2 with a thermistor. Disadvantages The disadvantages of Wien bridge oscillator are as follows − The circuit cannot generate very high frequencies. Two transistors and number of components are required for the circuit construction. Learning working make money
Category: sinusoidal Oscillators
Sinusoidal Oscillators – Useful Resources The following resources contain additional information on Sinusoidal Oscillators. Please use them to get more in-depth knowledge on this. Useful Links on Sinusoidal Oscillators − Wikipedia Reference for Sinusoidal Oscillators Useful Books on Sinusoidal Oscillators To enlist your site on this page, please drop an email to [email protected] Learning working make money
Crystal Oscillators Whenever an oscillator is under continuous operation, its frequency stability gets affected. There occur changes in its frequency. The main factors that affect the frequency of an oscillator are Power supply variations Changes in temperature Changes in load or output resistance In RC and LC oscillators the values of resistance, capacitance and inductance vary with temperature and hence the frequency gets affected. In order to avoid this problem, the piezo electric crystals are being used in oscillators. The use of piezo electric crystals in parallel resonant circuits provide high frequency stability in oscillators. Such oscillators are called as Crystal Oscillators. Crystal Oscillators The principle of crystal oscillators depends upon the Piezo electric effect. The natural shape of a crystal is hexagonal. When a crystal wafer is cur perpendicular to X-axis, it is called as X-cut and when it is cut along Y-axis, it is called as Y-cut. The crystal used in crystal oscillator exhibits a property called as Piezo electric property. So, let us have an idea on piezo electric effect. Piezo Electric Effect The crystal exhibits the property that when a mechanical stress is applied across one of the faces of the crystal, a potential difference is developed across the opposite faces of the crystal. Conversely, when a potential difference is applied across one of the faces, a mechanical stress is produced along the other faces. This is known as Piezo electric effect. Certain crystalline materials like Rochelle salt, quartz and tourmaline exhibit piezo electric effect and such materials are called as Piezo electric crystals. Quartz is the most commonly used piezo electric crystal because it is inexpensive and readily available in nature. When a piezo electric crystal is subjected to a proper alternating potential, it vibrates mechanically. The amplitude of mechanical vibrations becomes maximum when the frequency of alternating voltage is equal to the natural frequency of the crystal. Working of a Quartz Crystal In order to make a crystal work in an electronic circuit, the crystal is placed between two metal plates in the form of a capacitor. Quartz is the mostly used type of crystal because of its availability and strong nature while being inexpensive. The ac voltage is applied in parallel to the crystal. The circuit arrangement of a Quartz Crystal will be as shown below − If an AC voltage is applied, the crystal starts vibrating at the frequency of the applied voltage. However, if the frequency of the applied voltage is made equal to the natural frequency of the crystal, resonance takes place and crystal vibrations reach a maximum value. This natural frequency is almost constant. Equivalent circuit of a Crystal If we try to represent the crystal with an equivalent electric circuit, we have to consider two cases, i.e., when it vibrates and when it doesn’t. The figures below represent the symbol and electrical equivalent circuit of a crystal respectively. The above equivalent circuit consists of a series R-L-C circuit in parallel with a capacitance Cm. When the crystal mounted across the AC source is not vibrating, it is equivalent to the capacitance Cm. When the crystal vibrates, it acts like a tuned R-L-C circuit. Frequency response The frequency response of a crystal is as shown below. The graph shows the reactance (XL or XC) versus frequency (f). It is evident that the crystal has two closely spaced resonant frequencies. The first one is the series resonant frequency (fs), which occurs when reactance of the inductance (L) is equal to the reactance of the capacitance C. In that case, the impedance of the equivalent circuit is equal to the resistance R and the frequency of oscillation is given by the relation, $$f = frac{1}{2pi sqrt{L.C}}$$ The second one is the parallel resonant frequency (fp), which occurs when the reactance of R-L-C branch is equal to the reactance of capacitor Cm. At this frequency, the crystal offers a very high impedance to the external circuit and the frequency of oscillation is given by the relation. $$f_p = frac{1}{2pi sqrt{L.C_T}}$$ Where $$C_T = frac{C C_m}{(C + C_m)}$$ The value of Cm is usually very large as compared to C. Therefore, the value of CT is approximately equal to C and hence the series resonant frequency is approximately equal to the parallel resonant frequency (i.e., fs = fp). Crystal Oscillator Circuit A crystal oscillator circuit can be constructed in a number of ways like a Crystal controlled tuned collector oscillator, a Colpitts crystal oscillator, a Clap crystal oscillator etc. But the transistor pierce crystal oscillator is the most commonly used one. This is the circuit which is normally referred as a crystal oscillator circuit. The following circuit diagram shows the arrangement of a transistor pierce crystal oscillator. In this circuit, the crystal is connected as a series element in the feedback path from collector to the base. The resistors R1, R2 and RE provide a voltage-divider stabilized d.c. bias circuit. The capacitor CE provides a.c. bypass of the emitter resistor and RFC (radio frequency choke) coil provides for d.c. bias while decoupling any a.c. signal on the power lines from affecting the output signal. The coupling capacitor C has negligible impedance at the circuit operating frequency. But it blocks any d.c. between collector and base. The circuit frequency of oscillation is set by the series resonant frequency of the crystal and its value is given by the relation, $$f_o = frac{1}{2pi sqrt{L.C}}$$ It may be noted that the changes in supply voltage, transistor device parameters etc. have no effect on the circuit operating frequency, which is held stabilized by the crystal. Advantages The advantages of crystal oscillator are as follows − They have a high order of frequency stability. The quality factor (Q) of the crystal is very high. Disadvantages The disadvantages of crystal oscillator are as follows − They are fragile and can be used in low power circuits. The frequency of oscillations cannot be changed appreciably. Frequency Stability of an Oscillator An Oscillator is expected to maintain its frequency for
Colpitts Oscillator A Colpitts oscillator looks just like the Hartley oscillator but the inductors and capacitors are replaced with each other in the tank circuit. The constructional details and operation of a colpitts oscillator are as discussed below. Construction Let us first take a look at the circuit diagram of a Colpitts oscillator. The resistors R1, R2 and Re provide necessary bias condition for the circuit. The capacitor Ce provides a.c. ground thereby providing any signal degeneration. This also provides temperature stabilization. The capacitors Cc and Cb are employed to block d.c. and to provide an a.c. path. The radio frequency choke (R.F.C) offers very high impedance to high frequency currents which means it shorts for d.c. and opens for a.c. Hence it provides d.c. load for collector and keeps a.c. currents out of d.c. supply source. Tank Circuit The frequency determining network is a parallel resonant circuit which consists of variable capacitors C1 and C2 along with an inductor L. The junction of C1 and C2 are earthed. The capacitor C1 has its one end connected to base via Cc and the other to emitter via Ce. the voltage developed across C1 provides the regenerative feedback required for the sustained oscillations. Operation When the collector supply is given, a transient current is produced in the oscillatory or tank circuit. The oscillatory current in the tank circuit produces a.c. voltage across C1 which are applied to the base emitter junction and appear in the amplified form in the collector circuit and supply losses to the tank circuit. If terminal 1 is at positive potential with respect to terminal 3 at any instant, then terminal 2 will be at negative potential with respect to 3 at that instant because terminal 3 is grounded. Therefore, points 1 and 2 are out of phase by 180o. As the CE configured transistor provides 180o phase shift, it makes 360o phase shift between the input and output voltages. Hence, feedback is properly phased to produce continuous Undamped oscillations. When the loop gain |βA| of the amplifier is greater than one, oscillations are sustained in the circuit. Frequency The equation for frequency of Colpitts oscillator is given as $$f = frac{1}{2 pi sqrt{LC_T}}$$ CT is the total capacitance of C1 and C2 connected in series. $$frac{1}{C_T} = frac{1}{C_1} + frac{1}{C_2}$$ $$C_T = frac{C_1 times C_2}{C_1 + C_2}$$ Advantages The advantages of Colpitts oscillator are as follows − Colpitts oscillator can generate sinusoidal signals of very high frequencies. It can withstand high and low temperatures. The frequency stability is high. Frequency can be varied by using both the variable capacitors. Less number of components are sufficient. The amplitude of the output remains constant over a fixed frequency range. The Colpitts oscillator is designed to eliminate the disadvantages of Hartley oscillator and is known to have no specific disadvantages. Hence there are many applications of a colpitts oscillator. Applications The applications of Colpitts oscillator are as follows − Colpitts oscillator can be used as High frequency sinewave generator. This can be used as a temperature sensor with some associated circuitry. Mostly used as a local oscillator in radio receivers. It is also used as R.F. Oscillator. It is also used in Mobile applications. It has got many other commercial applications. Learning working make money
Tuned Circuit Oscillators Tuned circuit oscillators are the circuits that produce oscillations with the help of tuning circuits. The tuning circuits consists of an inductance L and a capacitor C. These are also known as LC oscillators, resonant circuit oscillators or tank circuit oscillators. The tuned circuit oscillators are used to produce an output with frequencies ranging from 1 MHz to 500 MHz Hence these are also known as R.F. Oscillators. A BJT or a FET is used as an amplifier with tuned circuit oscillators. With an amplifier and an LC tank circuit, we can feedback a signal with right amplitude and phase to maintain oscillations. Types of Tuned Circuit Oscillators Most of the oscillators used in radio transmitters and receivers are of LC oscillators type. Depending upon the way the feedback is used in the circuit, the LC oscillators are divided as the following types. Tuned-collector or Armstrong Oscillator − It uses inductive feedback from the collector of a transistor to the base. The LC circuit is in the collector circuit of the transistor. Tuned base Oscillator − It uses inductive feedback. But the LC circuit is in the base circuit. Hartley Oscillator − It uses inductive feedback. Colpitts Oscillator − It uses capacitive feedback. Clapp Oscillator − It uses capacitive feedback. We shall now discuss all the above mentioned LC oscillators in detail. Tuned Collector Oscillator Tuned collector oscillators are called so, because the tuned circuit is placed in the collector of the transistor amplifier. The combination of L and C form the tuned circuit or frequency determining circuit. Construction The resistors R1, R2 and RE are used to provide d.c. bias to the transistor. The capacitors CE and C are the by-pass capacitors. The secondary of the transformer provides a.c. feedback voltage that appears across the base-emitter junction of R1 and R2 is at a.c. ground due to by-pass capacitor C. In case, the capacitor was absent, a part of the voltage induced in the secondary of the transformer would drop across R2 instead of completely going to the input of transistor. As the CE configured transistor provides 180o phase shift, another 180o phase shift is provided by the transformer, which makes 360o phase shift between the input and output voltages. The following circuit diagram shows the arrangement of a tuned collector circuit. Operation Once the supply is given, the collector current starts increasing and charging of capacitor C takes place. When the capacitor is fully charged, it discharges through the inductance L1. Now oscillations are produced. These oscillations induce some voltage in the secondary winding L2. The frequency of voltage induced in the secondary winding is same as that of the tank circuit and its magnitude depends upon the number of turns in secondary winding and coupling between both the windings. The voltage across L2 is applied between base and emitter and appears in the amplified form in the collector circuit, thus overcoming the losses in the tank circuit. The number of turns of L2 and coupling between L1 and L2 are so adjusted that oscillations across L2 are amplified to a level just sufficient to supply losses to the tank circuit. Tuned collector oscillators are widely used as the local oscillator in radio receivers. Tuned Base Oscillator Tuned base oscillators are called so, because the tuned circuit is placed in the base of the transistor amplifier. The combination of L and C form the tuned circuit or frequency determining circuit. Construction The resistors R1, R2 and RE are used to provide d.c. bias to the transistor. The parallel combination of Re and Ce in the emitter circuit is the stabilizing circuit. CC is the blocking capacitor. The capacitors CE and C are the by-pass capacitors. The primary coil L and the secondary coil L1 of RF transformer provides the required feedback to collector and base circuits. As the CE configured transistor provides 180o phase shift, another 180o phase shift is provided by the transformer, which makes 360o phase shift between the input and output voltages. The following circuit diagram shows the arrangement of a tuned base oscillator circuit. Operation When the circuit is switched on, the collector current starts rising. As the collector is connected to the coil L1, that current creates some magnetic field around it. This induces a voltage in the tuned circuit coil L. The feedback voltage produces an increase in emitterbase voltage and base current. A further increase in collector current is thus achieved and the cycle continues until the collector current becomes saturated. In the meanwhile, the capacitor is fully charged. When the collector current reaches saturation level, there is no feedback voltage in L. As the capacitor has been charged fully, it starts discharging through L. This decreases the emitter base bias and hence IB and the collector current also decreases. By the time the collector current reaches cutoff, the capacitor C is fully charged with opposite polarity. As the transistor now gets off, the condenser C begins to discharge through L. This increases the emitter-base bias. As a result, the collector current increases. The cycle repeats so long as enough energy is supplied to meet the losses in L.C. circuit. The frequency of oscillation is equal to the resonant frequency of L.C. circuit. Drawback The main drawback of tuned-base oscillator circuit is that, due to the low base-emitter resistance, which appears in shunt with the tuned circuit, the tank circuit gets loaded. This reduces its Q which in turn causes drift in oscillator frequency. Thus stability becomes poorer. Due to this reason, the tuned circuit is not usually connected in base circuit. Learning working make money
Sinusoidal Oscillators Tutorial Job Search In this tutorial, we will discuss the important features of different types of sinusoidal oscillators, starting from their basic working principle to their circuit arrangement and behavior. If you are interested in learning the concepts of non-sinusoidal oscillators, then please refer to our tutorial on . Audience This tutorial will be useful for all those readers who want to learn the basic principles of sinusoidal oscillators and oscillator circuits. Prerequisites This tutorial is intended for beginners in the field of Electronics and communications. However, we assume that the readers have prior knowledge on the fundamental concepts of Basic Electronic Circuits and the behavior of different electronic components. For reference, the readers can browse through our tutorial. Learning working make money
Sinusoidal Oscillators – Basic Concepts An amplifier with positive feedback produces its output to be in phase with the input and increases the strength of the signal. Positive feedback is also called as degenerative feedback or direct feedback. This kind of feedback makes a feedback amplifier, an oscillator. The use of positive feedback results in a feedback amplifier having closed-loop gain greater than the open-loop gain. It results in instability and operates as an oscillatory circuit. An oscillatory circuit provides a constantly varying amplified output signal of any desired frequency. The Oscillatory Circuit An oscillatory circuit produces electrical oscillations of a desired frequency. They are also known as tank circuits. A simple tank circuit comprises of an inductor L and a capacitor C both of which together determine the oscillatory frequency of the circuit. To understand the concept of oscillatory circuit, let us consider the following circuit. The capacitor in this circuit is already charged using a dc source. In this situation, the upper plate of the capacitor has excess of electrons whereas the lower plate has deficit of electrons. The capacitor holds some electrostatic energy and there is a voltage across the capacitor. When the switch S is closed, the capacitor discharges and the current flows through the inductor. Due to the inductive effect, the current builds up slowly towards a maximum value. Once the capacitor discharges completely, the magnetic field around the coil is maximum. Now, let us move on to the next stage. Once the capacitor is discharged completely, the magnetic field begins to collapse and produces a counter EMF according to Lenz’s law. The capacitor is now charged with positive charge on the upper plate and negative charge on the lower plate. Once the capacitor is fully charged, it starts to discharge to build up a magnetic field around the coil, as shown in the following circuit diagram. This continuation of charging and discharging results in alternating motion of electrons or an oscillatory current. The interchange of energy between L and C produce continuous oscillations. In an ideal circuit, where there are no losses, the oscillations would continue indefinitely. In a practical tank circuit, there occur losses such as resistive and radiation losses in the coil and dielectric losses in the capacitor. These losses result in damped oscillations. Frequency of Oscillations The frequency of the oscillations produced by the tank circuit are determined by the components of the tank circuit, the L and the C. The actual frequency of oscillations is the resonant frequency (or natural frequency) of the tank circuit which is given by $$f_r = frac{1}{2 pi sqrt{LC}}$$ Capacitance of the capacitor The frequency of oscillation fo is inversely proportional to the square root of the capacitance of a capacitor. So, if the value of the capacitor used is large, the charge and discharge time periods will be large. Hence the frequency will be lower. Mathematically, the frequency, $$f_o propto 1sqrt{C}$$ Self-Inductance of the coil The frequency of the oscillation fo is proportional to the square root of the self-inductance of the coil. If the value of the inductance is large, the opposition to change of current flow is greater and hence the time required to complete each cycle will be longer, which means time period will be longer and frequency will be lower. Mathematically, the frequency, $$f_o propto 1sqrt{L}$$ Combining both the above equations, $$f_o propto frac{1}{sqrt{LC}}$$ $$f_o = frac{1}{2 pi sqrt{LC}}$$ The above equation, though indicates the output frequency, matches the natural frequency or resonance frequency of the tank circuit. Learning working make money
Sinusoidal Oscillators – Quick Guide Sinusoidal Oscillators – Introduction An oscillator generates output without any ac input signal. An electronic oscillator is a circuit which converts dc energy into ac at a very high frequency. An amplifier with a positive feedback can be understood as an oscillator. Amplifier vs. Oscillator An amplifier increases the signal strength of the input signal applied, whereas an oscillator generates a signal without that input signal, but it requires dc for its operation. This is the main difference between an amplifier and an oscillator. Take a look at the following illustration. It clearly shows how an amplifier takes energy from d.c. power source and converts it into a.c. energy at signal frequency. An oscillator produces an oscillating a.c. signal on its own. The frequency, waveform, and magnitude of a.c. power generated by an amplifier, is controlled by the a.c. signal voltage applied at the input, whereas those for an oscillator are controlled by the components in the circuit itself, which means no external controlling voltage is required. Alternator vs. Oscillator An alternator is a mechanical device that produces sinusoidal waves without any input. This a.c. generating machine is used to generate frequencies up to 1000Hz. The output frequency depends on the number of poles and the speed of rotation of the armature. The following points highlight the differences between an alternator and an oscillator − An alternator converts mechanical energy to a.c. energy, whereas the oscillator converts d.c. energy into a.c. energy. An oscillator can produce higher frequencies of several MHz whereas an alternator cannot. An alternator has rotating parts, whereas an electronic oscillator doesn’t. It is easy to change the frequency of oscillations in an oscillator than in an alternator. Oscillators can also be considered as opposite to rectifiers that convert a.c. to d.c. as these convert d.c. to a.c. You can get a detailed description on rectifiers in our tutorial. Classification of Oscillators Electronic oscillators are classified mainly into the following two categories − Sinusoidal Oscillators − The oscillators that produce an output having a sine waveform are called sinusoidal or harmonic oscillators. Such oscillators can provide output at frequencies ranging from 20 Hz to 1 GHz. Non-sinusoidal Oscillators − The oscillators that produce an output having a square, rectangular or saw-tooth waveform are called non-sinusoidal or relaxation oscillators. Such oscillators can provide output at frequencies ranging from 0 Hz to 20 MHz. We will discuss only about Sinusoidal Oscillators in this tutorial. You can learn the functions of non-sinusoidal oscillators from our tutorial. Sinusoidal Oscillators Sinusoidal oscillators can be classified in the following categories − Tuned Circuit Oscillators − These oscillators use a tuned-circuit consisting of inductors (L) and capacitors (C) and are used to generate high-frequency signals. Thus they are also known as radio frequency R.F. oscillators. Such oscillators are Hartley, Colpitts, Clapp-oscillators etc. RC Oscillators − There oscillators use resistors and capacitors and are used to generate low or audio-frequency signals. Thus they are also known as audio-frequency (A.F.) oscillators. Such oscillators are Phase –shift and Wein-bridge oscillators. Crystal Oscillators − These oscillators use quartz crystals and are used to generate highly stabilized output signal with frequencies up to 10 MHz. The Piezo oscillator is an example of a crystal oscillator. Negative-resistance Oscillator − These oscillators use negative-resistance characteristic of the devices such as tunnel devices. A tuned diode oscillator is an example of a negative-resistance oscillator. Nature of Sinusoidal Oscillations The nature of oscillations in a sinusoidal wave are generally of two types. They are damped and undamped oscillations. Damped Oscillations The electrical oscillations whose amplitude goes on decreasing with time are called as Damped Oscillations. The frequency of the damped oscillations may remain constant depending upon the circuit parameters. Damped oscillations are generally produced by the oscillatory circuits that produce power losses and doesn’t compensate if required. Undamped Oscillations The electrical oscillations whose amplitude remains constant with time are called as Undamped Oscillations. The frequency of the Undamped oscillations remains constant. Undamped oscillations are generally produced by the oscillatory circuits that produce no power losses and follow compensation techniques if any power losses occur. Sinusoidal Oscillators – Basic Concepts An amplifier with positive feedback produces its output to be in phase with the input and increases the strength of the signal. Positive feedback is also called as degenerative feedback or direct feedback. This kind of feedback makes a feedback amplifier, an oscillator. The use of positive feedback results in a feedback amplifier having closed-loop gain greater than the open-loop gain. It results in instability and operates as an oscillatory circuit. An oscillatory circuit provides a constantly varying amplified output signal of any desired frequency. The Oscillatory Circuit An oscillatory circuit produces electrical oscillations of a desired frequency. They are also known as tank circuits. A simple tank circuit comprises of an inductor L and a capacitor C both of which together determine the oscillatory frequency of the circuit. To understand the concept of oscillatory circuit, let us consider the following circuit. The capacitor in this circuit is already charged using a dc source. In this situation, the upper plate of the capacitor has excess of electrons whereas the lower plate has deficit of electrons. The capacitor holds some electrostatic energy and there is a voltage across the capacitor. When the switch S is closed, the capacitor discharges and the current flows through the inductor. Due to the inductive effect, the current builds up slowly towards a maximum value. Once the capacitor discharges completely, the magnetic field around the coil is maximum. Now, let us move on to the next stage. Once the capacitor is discharged completely, the magnetic field begins to collapse and produces a counter EMF according to Lenz’s law. The capacitor is now charged with positive charge on the upper plate and negative charge on the lower plate. Once the capacitor is fully charged, it starts to discharge to build up a magnetic field around the coil, as shown in the following circuit diagram. This
Discuss Sinusoidal Oscillators In this tutorial, we will discuss the important features of different types of sinusoidal oscillators, starting from their basic working principle to their circuit arrangement and behavior. If you are interested in learning the concepts of non-sinusoidal oscillators, then please refer to our tutorial on . Learning working make money
Negative Resistance Oscillators An oscillator that works on negative resistance property can termed as a Negative resistance oscillator. The term negative resistance refers to a condition where an increase in voltage across two points causes a decrease in current. Some of the non-linear devices exhibit negative resistance property, under certain conditions. Negative Resistance Property Let us observe the behavior when the voltage is applied to a non-linear device that exhibits negative resistance property. To understand this property, let us observe the below graph to find out the variations in voltage and current. As forward voltage increases, the current increases rapidly and it increases until a peak point, called as Peak Current, denoted by IP. The voltage at this point is called as Peak Voltage, denoted by VP. This point is indicated by A in the above graph. The point A is called Peak Point. If the voltage is further increased beyond VP, then the current starts decreasing. It decreases until a point, called as Valley Current, denoted by IV. The voltage at this point is called as Valley Voltage, denoted by VV. This point is indicated by B in the above graph. The point B is called Valley Point. Hence the region between point A and point B indicates the Negative resistance region. Once the valley point is reached and if the voltage is further increased, then the current starts increasing. This means the negative resistance region was ended and the device behaves normally as per Ohm’s law. This region is called as Positive Resistance region, which is indicated by point B to point C in the graph. Few oscillators exhibit negative resistance property during their operation. The uni-junction oscillator is the best example of a non-sinusoidal oscillator (produces sweep waveform as output) that exhibit negative resistance property, while the Tunnel diode oscillator is the best example of a sinusoidal oscillator that exhibit negative resistance property. In the next chapter of this tutorial, we will discuss more about Tunnel diode oscillators. Learning working make money