Welcome To Zenthermik

Best Thermistors & Sensor
Manufacturer In India

We are a trusted specialist in NTC Thermistor Sensors engineered for
Electric Vehicles (EVs) and Battery Management Systems (BMS).

Industries We Serve

Automobiles

Home Appliances

EV Battery

Air Conditioner

Refrigerator

Stabilizer

NTC
Thermistors

Thermistor Based
Products

About Us

Specialized NTC Thermistor Solutions for EV & Battery Management Systems (BMS)

Precision Temperature Sensing for Next-Generation
Electric Vehicles

We are a trusted specialist in NTC Thermistor Sensors engineered for Electric Vehicles (EVs) and Battery Management Systems (BMS). As EV powertrain and battery technologies evolve, the need for accurate, reliable, and robust thermal management becomes critical. Our advanced thermistor sensors are designed to monitor and control temperatures across high-performance lithium-ion battery packs, power electronics, charging systems, and electric motors.

Featured Products

Automotive Sensors

High Precision Beads

Automotive Sensors

Powder Coated Sensors

Screw Mounting Sensors

Sensors for Medical Applications

Why Zenthermik

Key Features of Our
EV/BMS Thermistor Solutions

High Accuracy Temperature Sensing

Resistance tolerance as tight as ±1% (R25)

Fast Thermal Response

Ultra-quick reaction times for dynamic load conditions

Robust Encapsulation

Epoxy, Glass, and Overmolded Probes for moisture, vibration, and chemical resistance

Wide Operating Range

-40°C to +150°C (Higher ranges available on request)

Custom Lugs

Designed specifically for Laser Welding, Ultrasonic Welding, and Screw Mounting applications.

High Voltage Isolation

Specialized designs for HV battery packs and power modules

EV & BMS Applications

Custom Solutions for EV Innovators

Our engineering team collaborates with EV manufacturers and Tier-1 suppliers to design custom NTC thermistor sensors optimized for the unique thermal management needs of electric vehicles and energy storage systems.

Frequently Asked Questions

What is a thermistor?

A thermistor is a type of temperature sensor made of semiconductor material whose resistance changes significantly with temperature.

• NTC (Negative Temperature Coefficient): Resistance decreases as temperature increases.
• PTC (Positive Temperature Coefficient): Resistance increases as temperature increases.

Thermistors rely on the temperature-dependent conductivity of semiconductor materials. A change in temperature alters the number of charge carriers, thus changing the resistance.

• Usually –55°C to +150°C
• Some special thermistors can measure up to 300°C

✅ High sensitivity to temperature changes
✅ Compact size
✅ Fast response time
✅ Cost-effective

• Temperature measurement and control (HVAC, medical devices)
• Battery packs (overheating protection)
• Automotive sensors
• Consumer electronics (e.g., air conditioners, refrigerators)

You measure the resistance with a multimeter and then use a temperature-resistance table or Steinhart–Hart equation to find the corresponding temperature.

It’s a constant that relates resistance to temperature, often used in the thermistor equation:

where:
R(T) = resistance at temperature T (in Kelvin)
R0 = resistance at reference temperature T₀ (usually 25 °C = 298.15 K)
• β = Beta value (in Kelvin)
If you know the thermistor resistance at two different temperatures, you can calculate β:

where:
• R₁ = resistance at T₁ (K)
• R₂ = resistance at T₂ (K)

Example Calculation
Suppose:
R₁ = 10 kΩ at 25 °C → T₁ = 298.15 K
R₂ = 3.3 kΩ at 50 °C → T₂ = 323.15 K
1️⃣ Compute ln(R₁/R₂):
Ln (10 000/3300) =ln (3.03) ≈1.109
2️⃣ Compute (1/T₁ – 1/T₂):
1/298.15−1/323.15=0.003354−0.003096=0.000258
3️⃣ Now β = 1.109 / 0.000258 = 4297 K
So, the Beta value is ~4300 K.

The Steinhart–Hart equation is a more accurate model for an NTC thermistor’s resistance–temperature relationship:
1/T=A+Bln(R)+C(ln(R))3
where:
• T = temperature in Kelvin
• R = thermistor resistance (Ω)
• A, B, C = Steinhart–Hart coefficients (sensor-specific)
This is more precise than the simple Beta equation, especially over a wide temperature range.
How to Get the Coefficients (A, B, C)

You need three resistance–temperature points (R₁, R₂, R₃ at T₁, T₂, T₃).

1️⃣ Take the natural log of each resistance:
L1=ln(R1), L2=ln(R2), L3=ln(R3)
2️⃣ Compute the reciprocal of temperatures in Kelvin:
Y1=1/T1, Y2=1/T2, Y3=1/T3

3️⃣ Solve the simultaneous equations:
Y1=A+BL1+CL13
Y2=A+BL2+CL23
Y3=A+BL3+CL33

Solving gives A, B, C.

• Beta equation → simple, good for narrow range (~25–85 °C)
• Steinhart–Hart → more accurate across wide range (–50 to +150 °C)

• More sensitive than RTDs & thermocouples
• Less expensive
• Shorter temperature range
• More nonlinear response

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