All Educational Materials for Will Conley

Variable (2) values of all state variables tying into a tuple. R fit rate of change of rabbit population. F) that the system can be in (5) the vector f

Variable (2) values of all state variables tying into a tuple. R fit rate of change of rabbit population. F) that the system can be in (5) the vector f

Attractor it point attractors single point that attracts traject stable equilibrium point in closed loop that attracts traject. Stable oscillation flow

Lectures 1-8 textbook 4. 1, 4. 2, 4. 3, 5. 1, 5. 2, 6. 1, 6. 2. Section 4. 1; section 4. 2; from section 4. 3, the subsections stable oscillations in a

0 eigenvectors principal highesteigenvalue systemrouowsprincipalvalue and inlongrunwillbemultiples of correspondingeigenvector example w steps. Jacobia

F wl respect defined u and fe to. He same thing before y (3) . l x l y the with. / 154 ) ( i, ] = rup + sue (e) = rf2 s / } ) 2 we could do this for an

1=0 ) ( must be a whole number ( integer ) (1) newtypesotmodels : (a) Discrete time models a. k. a. difference equations let n= time of time units / ge

A the reed limit cycle attractor could say spring: reed no friction velocity v. 9im 1 ifyou releasethe trolley who friction it will keep oscillating cl

Ls3 midterm i practice exam (10 pts) 1. Name:_________________________________ id __________________________ (last) (first) (9 pts) 3. Rna plays a key

Before starting, w1ite your name on every page. 2. clearly will be graded: do not write on the backs of pages. 6. on the last page is the codon table.

Wed, nov. 10, 2010 (last) (first) you have all the pages. Instructions: this exam is 7 pages long. Before starting make sure: write your name on every

The structure of dna is critical to its function: describe in words what makes up the backbone of dna. (2 pts) Sugar phosphate backbone made up of alte

The big conclusion from the past: 3 days lectures : To analyze equilibrium points of a system of differential equations : The equilibrium points : set

Variable (2) values of all state variables tying into a tuple. R fit rate of change of rabbit population. F) that the system can be in (5) the vector f

Linear discrete - time stage - based population model of black - lip. 1 year later ?) so the state new year. 059++08001,2804001 o. o , t a of a the. #

R2 which the following is true : linear combination of ii. In other words what are the coordinates respect to the. [ "s] what"s the relationship betwee

Rea " from wednesday we want to analyze an equilibrium point of a system of differential equations . Recall linear approximation for a (r*, s*j functio

Variable (2) values of all state variables tying into a tuple. R fit rate of change of rabbit population. F) that the system can be in (5) the vector f

Variable (2) values of all state variables tying into a tuple. R fit rate of change of rabbit population. F) that the system can be in (5) the vector f

Assume the following: each day, 4% of susceptible individuals get infected, on average, a person remains infected for 6 days, so each day roughly 17% o

1=0 ) ( must be a whole number ( integer ) (1) newtypesotmodels : (a) Discrete time models a. k. a. difference equations let n= time of time units / ge

A the reed limit cycle attractor could say spring: reed no friction velocity v. 9im 1 ifyou releasethe trolley who friction it will keep oscillating cl

Lectures 1-8 textbook 4. 1, 4. 2, 4. 3, 5. 1, 5. 2, 6. 1, 6. 2. Section 4. 1; section 4. 2; from section 4. 3, the subsections stable oscillations in a

Attractor it point attractors single point that attracts traject stable equilibrium point in closed loop that attracts traject. Stable oscillation flow

Lectures 1-8 textbook 4. 1, 4. 2, 4. 3, 5. 1, 5. 2, 6. 1, 6. 2. Section 4. 1; section 4. 2; from section 4. 3, the subsections stable oscillations in a

Almost any collection of interacting objects can be viewed as a dynamical system: Animal populations (ecology) (various subsystems of) living organisms

X (grass) and y (sheep) undergo dampening oscillation. Until high z causes y to decline, leading into. Next take the 1st b1 and put it into the numerat

You need to know all the material that was covered in lectures 1-8 and also all the. In short material from the textbook that corresponds to what was c

0 eigenvectors principal highesteigenvalue systemrouowsprincipalvalue and inlongrunwillbemultiples of correspondingeigenvector example w steps. Jacobia