24 Jan Q6. Using GPSS system simula
Modelling And Simulation
Q1. The following diagram shows an analog version of a system realized over SIMULINK workspace. Identify the system as projected here using an appropriate differential equation
Assume the initial values of the integrators marked x-int and y-int are 10.0 and 20.0, respectively. Choosing appropriate values of the gain parameters a,b,c,d simulate the system. Next, show how to send the simulated output values you generated to MATLAB work-space, and what kind of output this generates in terms of an algebraic function.
Q2. A dynamic system is defined by the following equation of motion y(t) as below
(d^2 y)/(dt^2 )= dy/dt+y+3 with the initial conditions y(0)=1,(dy/dt)_0=-1
Using SIMULINK obtain the profiles of y(t),dy/dt, and (d^2 y)/(dt^2 ) over a simulated time period of 20 secs. How would you change the solution framework if the problem now changes to
(d^2 y)/(dt^2 )= dy/dt+y^2+3 with the same initial conditions as before?
Q3. Using SIMULINK, design the solution workspace for the following system
(d^2 y)/(dt^2 )+y dy/dt+sin?(√t sin?(t))+3=0 with initial conditions y(0)=1,(dy/dt)_0=-1. Obtain the output as an algebraic expression.
Q4. What is the difference between a TEST block and a GATE block in GPSS? Show by a GPSS example how these two blocks work on GPSS processes.
Q5. Using Lecture Notes on GPSS, and other sources on the web, briefly describe the following terms and show their usage using a GPSS process using at least these blocks
MATCH and ASSSEMBLE
LINK and UNLINK
Q6. Using GPSS system simulation package, simulate the following scenario, and report your conclusion.
Cars arrive at a gas station with an interarrival time distributed as shown in Table A.
Interarrival time Cumulative frequency
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