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LVDT •Linear Variable Differential Transformer (Used to measure linear displacement) •Rotary Variable Differential Transformer (RVDT)

LVDT

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Linear variable differential transformer

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Page 1: LVDT

LVDT

• Linear Variable Differential Transformer(Used to measure linear displacement)

• Rotary Variable Differential Transformer (RVDT)

Page 2: LVDT

Cutaway view of an LVDT

• A: Input voltage excitation

• B: Ouput differential voltage

• C: Inner movable core

• D: Outer shielding C

D

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Alternative arrangement of coils

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LVDT Probe (used in Lab)

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Flux linkage in windingsCore surrounded by coil

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Flux linkage in windingsCoil with closed core

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Flux linkage in windingsLVDT Coils with shielding and movable core

CASE -1 (x=0 mm, u=1e5 and 100 AT)

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Flux linkage in windingsLVDT Coils with shielding and movable core

CASE -2 (x=3 mm, u=1e5 and 100 AT)

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Flux linkage in windingsLVDT Coils with shielding and movable core

CASE -3 (x=6 mm, u=1e5 and 100 AT)

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Specifications

• Voltage: 3 to 15 V

• Frequency: 50 Hz to 20 kHz• Power rating < 1 W

• Sensitivity: 20 mV to 200 mV/mm (for 1V excitation)• Range of displacement: ±0.05 inch to ±25 inch

• Minimum displacement measure: 0.001 inch• Sustainable temperature: -265 0C to 600 0C

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Resolution and Sensitivity• Resolution: The smallest detectable incremental

change of the input parameter that can be detected in the output signal. Eg; Scale, Multi range meters

Expressed either as a proportion of the readingOR

Absolute values

• Sensitivity: For an instrument or sensor with input x and output y. Sensitivity = dy/dx

OR

Minimum input of physical parameter that will create a detectable output change. Eg; Ammeter(2A,100 div, 90o)

Practical and Theoretical Parameters

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Advantages

• No contact between coil and coils (No friction)

• Infinite resolution• No hysterisis

• In some cases, core is laminated to avoid eddy currents

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Mathematical Analysis

• Open secondary is assumed

1) Validity2) Amplitude and phase of secondary for given M

• Secondary is loaded by voltmeter (High Resistance)

1) Equations2) Solution for Amplitude and Phase