##heading
let us try some math
here is an equation
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//This demo code shows latching, rising edge detection for a 3-state program. | |
//To see this program work, push button X1!! | |
//To See some other functionality, play with inputs 4, 5, and 6! | |
//Block 1: Handle Inputs, Timers, Counters | |
V2 = X1&&!V1 //V2 is press | |
T0_EN = X4&&!T1; //have timer count repeatedly and reset itself | |
T1_EN = X4&&T0;//same | |
CT0_UP = X5; |
from numpy import * | |
class BicycleModel: | |
def populate(self): | |
"""this function populates the bicycle model continuous and discrete (tustin) matrices""" | |
#terms for continuous time BM | |
A1 = (self.Cf + self.Cr)/(self.m*self.U) | |
A2 = (self.a*self.Cf-self.b*self.Cr)/(self.m*self.U)-self.U | |
A3 = (self.a*self.Cf-self.b*self.Cr)/(self.I*self.U) |
from numpy import * | |
from matplotlib.pyplot import * | |
# A Dugoff Tire model implementation in python/numpy | |
#Alexander Brown, Ph.D. | |
# [email protected] | |
class DugoffTire: | |
""" This python class implements the Dugoff tire model based on friction coefficients, cornering stiffnesses. | |
Forces are applied in same sign as slip angle, so be aware of this when you implement. |
##heading
let us try some math
here is an equation
%Demonstration of the Robin Sharp Optimal Preview Steering Control | |
%Alexander Brown | |
%March 15, 2012 | |
clear all | |
close all | |
clc | |
%Adapted from Sharp, valetsiotis, 2001 | |