Extends from Buildings.BaseClasses.BaseIconExamples (Icon for Examples packages).
This example checks whether the function derivative is implemented correctly. If the derivative implementation is not correct, the model will stop with an assert statement.
model PolynomialDerivativeCheck Real x; Real y; initial equation y=x; equation x=Buildings.Utilities.Math.Functions.polynomial( x=time-2, a={2, 4, -4, 5}); der(y)=der(x); assert(abs(x-y) < 1E-2, "Model has an error");end PolynomialDerivativeCheck;
model RegNonZeroPower Real y "Function value"; equation y=Buildings.Utilities.Math.Functions.regNonZeroPower( time, 0.3, 0.5);end RegNonZeroPower;
This example checks whether the function derivative is implemented correctly. If the derivative implementation is not correct, the model will stop with an assert statement.
Type | Name | Default | Description |
---|---|---|---|
Real | n | 0.33 | Exponent |
Real | delta | 0.1 | Abscissa value where transition occurs |
model RegNonZeroPowerDerivative_2_Check parameter Real n=0.33 "Exponent"; parameter Real delta = 0.1 "Abscissa value where transition occurs"; Real x; Real y; initial equation y=x; equation x=Buildings.Utilities.Math.Functions.BaseClasses.der_regNonZeroPower( time,n, delta, time); der(y)=der(x); assert(abs(x-y) < 1E-2, "Model has an error");end RegNonZeroPowerDerivative_2_Check;
This example checks whether the function derivative is implemented correctly. If the derivative implementation is not correct, the model will stop with an assert statement.
Type | Name | Default | Description |
---|---|---|---|
Real | n | 0.33 | Exponent |
Real | delta | 0.1 | Abscissa value where transition occurs |
model RegNonZeroPowerDerivativeCheck parameter Real n=0.33 "Exponent"; parameter Real delta = 0.1 "Abscissa value where transition occurs"; Real x; Real y; initial equation y=x; equation x=Buildings.Utilities.Math.Functions.regNonZeroPower( time,n, delta); der(y)=der(x); assert(abs(x-y) < 1E-2, "Model has an error");end RegNonZeroPowerDerivativeCheck;
This example checks whether the function derivative is implemented correctly. If the derivative implementation is not correct, the model will stop with an assert statement.
model SmoothExponentialDerivativeCheck Real x; Real y; Real ex "exact function value"; initial equation y=x; equation x=Buildings.Utilities.Math.Functions.smoothExponential( x=time-2, delta=0.5); der(y)=der(x); assert(abs(x-y) < 1E-2, "Model has an error"); ex=exp(-abs(time-2));end SmoothExponentialDerivativeCheck;
model SpliceFunction Real y "Function value"; equation y=Buildings.Utilities.Math.Functions.spliceFunction( pos=10, neg=-10, x=time-0.4, deltax=0.2);end SpliceFunction;
This example checks whether the function derivative is implemented correctly. If the derivative implementation is not correct, the model will stop with an assert statement.
model SpliceFunctionDerivativeCheck Real x; Real y; initial equation y=x; equation x=Buildings.Utilities.Math.Functions.spliceFunction( 10, -10, time+0.1, 0.2); der(y)=der(x); assert(abs(x-y) < 1E-2, "Model has an error");end SpliceFunctionDerivativeCheck;