Circuit Simulation

SPICE-Based Electronic Circuit Analysis

Interactive SPICE-based circuit simulation for electronic components, driver circuits, and complete transceiver electrical performance analysis with real-time parameter optimization.

Interactive Circuit Parameters

Adjust circuit parameters to analyze different electronic configurations and operating conditions.

3.3 V
50 mA
5.0 kΩ
25 GHz
25°C
VDD ──┬── R1 ──┬── Q1 ──┬── OUT
      │        │        │
      R2       R3       R4
      │        │        │
      └────────┴────────┴── GND

Driver Circuit (Common Emitter)
R1 = 1kΩ, R2 = 10kΩ, R3 = 2kΩ, R4 = 1kΩ
Q1: NPN Transistor (β = 100)
                
125
Power (mW)
15.2
Gain (dB)
2.1
Noise (nV/√Hz)
0.8
THD (%)

Simulation Features

SPICE Analysis

Comprehensive SPICE-based circuit analysis including DC, AC, transient, and noise analysis for complete electrical characterization.

Real-time Simulation

Interactive parameter adjustment with real-time simulation updates for immediate feedback on circuit performance.

Circuit Optimization

Automated optimization algorithms for component values and circuit topology to achieve target performance specifications.

Temperature Analysis

Temperature-dependent analysis including thermal effects on device parameters and circuit performance variations.

SPICE Models

The circuit simulation uses advanced SPICE models for accurate device characterization:

Transistor Model

The Gummel-Poon model for bipolar transistors:

$$I_C = I_S \left(e^{\frac{V_{BE}}{V_T}} - e^{\frac{V_{BC}}{V_T}}\right) \left(1 - \frac{V_{BC}}{V_A}\right)$$

Where IS is the saturation current, VT is the thermal voltage, and VA is the Early voltage.

MOSFET Model

The BSIM model for MOSFET transistors:

$$I_D = \frac{\mu C_{ox}}{2} \frac{W}{L} \left(V_{GS} - V_{TH}\right)^2 \left(1 + \lambda V_{DS}\right)$$

Where μ is the mobility, Cox is the oxide capacitance, and λ is the channel length modulation parameter.

Noise Analysis

The noise analysis includes thermal and flicker noise:

$$S_n(f) = 4kT \frac{2}{3} g_m + \frac{K_f}{f} \frac{g_m^2}{C_{ox} WL}$$

Where k is Boltzmann's constant, T is temperature, gm is transconductance, and Kf is the flicker noise coefficient.