 # CS 550 Algorithmik I at Universität Mannheim

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How to handle multiplicativ constants and additive low order terms?

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

Which growth order terms fulfill transitivity?

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

What is the relationship between exponential functions with different bases.

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

Find the shortest path between vertex E to vertex H using the Bellman-Ford algorithm.

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

Given a convex set and a linear target function, what do we know about the local (global) maximum (minimum)?

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

What do we know about extremal points in the set of feasible solutions?

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

When does a point d fulfill n linear independent restriction in I with equality?

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

When is d in the set of feasible solution X(I)?

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

When is d an extremal point in X(I)?

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

Determine all extremal points.

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

Execute the exhaustive search algorithm for a linear program.

### Exemplary flashcards for CS 550 Algorithmik I at the Universität Mannheim on StudySmarter:

How do the x values change in a Pivot step?

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CS 550 Algorithmik I

How to handle multiplicativ constants and additive low order terms?

• neglect
• because of the asymptotic growth order notion of functions

CS 550 Algorithmik I

Which growth order terms fulfill transitivity?

all growth order terms

CS 550 Algorithmik I

What is the relationship between exponential functions with different bases.

• Function with higher bases grow asymptotically strictly faster

CS 550 Algorithmik I

Find the shortest path between vertex E to vertex H using the Bellman-Ford algorithm.

• Execute the Bellman-Ford algorithm with source E
• Check the resulting path for H and the distance H.d for the result

CS 550 Algorithmik I

Given a convex set and a linear target function, what do we know about the local (global) maximum (minimum)?

• each local minimum (maximum) of X w.r.t c is global minimum (maximum) of X w.r.t c.
• if X has a maximum (minimum( w.r.t. c then it is taken in an extremal point of X

CS 550 Algorithmik I

What do we know about extremal points in the set of feasible solutions?

• a point x in X(I) is an extremal point in X(I) if and only if
• x satisfies a subset of n linearly independent restrictions with equality

CS 550 Algorithmik I

When does a point d fulfill n linear independent restriction in I with equality?

If the slacking extension of d is zero at n linearly independent positions

CS 550 Algorithmik I

When is d in the set of feasible solution X(I)?

If and only if the slacking extensions of d hast only nonnegative components

CS 550 Algorithmik I

When is d an extremal point in X(I)?

If and only if d has only nonnegative components and the slacking extension of d is zero at n linearly independent positions

CS 550 Algorithmik I

Determine all extremal points.

• Check all subsets of N linear independent conditions
• Calculate the values so that they equal their condition
• pay attention to possible faster ways
• if there is only one solution based on linear independence

CS 550 Algorithmik I

Execute the exhaustive search algorithm for a linear program.

• Search all subsets of N variables
• Check if the restriction are linearly independent
• if yes, then compute the value satisfying all relations with equality
• test if this value also fulfills all the other inequalities
• If yes put it in the set of possible maxima Ext
• Choose the optimal point from Ext

CS 550 Algorithmik I

How do the x values change in a Pivot step?

Exchange the x values of position p and q   ## Other courses from your degree program

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