A SPICE based circuit simulator made with Matlab.
tauSPICE can perform both Steady state and transient analysis. Currently, the library has the following components:
- Capacitor (C)
- Current controlled current source (F)
- Current controlled voltage source (H)
- DC current source (IDC)
- Sinusoidal current source (ISIN)
- Inductor (L)
- Resistor (R)
- Short circuit (SC)
- Switch (UTCLOSE)
- Voltage controlled current source (G)
- Voltage controlled voltage source (E)
- DC voltage source (VDC)
- Sinusoidal voltage source (VSIN)
The library can be extended to have more elements by adding more elements in the lib folder.
Netlist is a column vector of string rows. Each row of the vector specifies a element of the circuit.
Netlist syntax is mostly like SPICE netlist with some modifications.
Last row of netlist specifies the analysis type. .SSA for steady state analysis and .TRA for transient analysis.
Specify the netlist vector on query_handler.m and run the script for solving the circuit.
For plotting transient response, run transient_response.m after solving the circuit.
- Circuit:
Textbook soltuion of Vo: 
Netlist input:
["V1 1 0 DC 7";
"R1 1 2 3";
"L1 2 3 0.5";
"R2 3 0 1";
"L2 3 0 0.20";
".TRA 0 1.5 .01"]
Transient solution of tauSPICE:
* Circuit diagram:
Netlist:
["Vac 1 0 SIN 20 0.6366 0";
"R1 1 2 10";
"C1 4 0 0.1";
"Vd 2 4 DC 0";
"L1 2 3 1";
"F1 0 3 Vd 2";
"L1 0 3 0.5";
".SSA"];
Steady state complex solution matrix from tauSPICE:
20.000000000000000 + 0.000000000000000i
17.998993607320070 + 6.001341622508473i
-13.198069422787535 - 4.400586226749846i
17.998993607320070 + 6.001341622508473i
-0.200100639267993 + 0.600134162250847i
-2.400462092266265 + 7.199373835221737i
Index of nodes:
{[ 1]}
{[ 2]}
{[ 3]}
{[ 4]}
{[1 0]}
{[2 4]}
So, first 4 entries of the solution matrix are the corresponding node voltages. Last two entries are current from node 1 to 0 and from node 2 to 4.
* Circuit diagram:
Netlist:
["I1 0 1 DC 3";
"Vd 1 4 DC 0";
"R1 4 2 2";
"R2 1 3 4";
"R3 2 0 4";
"R4 2 3 8";
"F1 3 0 Vd 2";
".SSA"];
Steady state solution provided by TauSPICE:
Solution Matrix:
4.800000000000000
2.400000000000000
-2.400000000000000
4.800000000000000
1.200000000000000
Node Index:
{[ 1]}
{[ 2]}
{[ 3]}
{[ 4]}
{[1 4]}
So first 4 entries of the solution matrix are the corresponding node voltages and the last entry is the current from node 1 to 4.
More example netlists are available on the ex_netlist.m file.