'Linear recursion' diaporamas de présentation

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Dataflow Systems Extensions for Graphs Recursion

Dataflow Systems Extensions for Graphs Recursion

Extensions of MapReduce. Dataflow Systems Extensions for Graphs Recursion. Jeffrey D. Ullman Stanford University. Dataflow Systems. Arbitrary Acyclic Flow Among Tasks Preserving Fault Tolerance The Blocking Property. Generalization of MapReduce.

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525 views • 37 slides
Recursion

Recursion

Recursion. To understand recursion , one must first understand recursion. Specifying Incremental Work. 0 -> f(0). D 1. 1 -> f(1). n -> f(n). D n. n+1 -> f(n+1). Divide and Conquer. Problem. decomposition. Subproblem1. Subproblem2. recursion. primitive.

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467 views • 31 slides
Linear Recursive Relations: Data generation Reconstruction of LRR Predictable by LRR

Linear Recursive Relations: Data generation Reconstruction of LRR Predictable by LRR

Linear Recursive Relations: Data generation Reconstruction of LRR Predictable by LRR Unpredictable by LRR. m > n. The number of unknowns is less than the number of linear equations. m > n: over-determined linear system. Solving linear systems with m>n. Input paired data

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390 views • 26 slides
CSE 20 Lecture 13: Analysis of Recursive Functions

CSE 20 Lecture 13: Analysis of Recursive Functions

CSE 20 Lecture 13: Analysis of Recursive Functions. CK Cheng. 3. Analysis . 3.1 Introduction 3.2 Homogeneous Linear Recursion. 3.1 Introduction. Derive the bound of functions or recursions Estimate CPU time and memory allocation Eg. PageRank calculation

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319 views • 18 slides
CSE 20 Lecture 12: Analysis of Homogeneous Linear Recursion

CSE 20 Lecture 12: Analysis of Homogeneous Linear Recursion

CSE 20 Lecture 12: Analysis of Homogeneous Linear Recursion. CK Cheng May 5, 2011. 3. Analysis . 3.1 Introduction 3.2 Homogeneous Linear Recursion 3.3 Pigeonhole Principle 3.4 Inclusion-Exclusion Principle. 3.1 Introduction. Derive the bound of functions or recursions

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283 views • 18 slides
Object-Oriented Programming Using C++

Object-Oriented Programming Using C++

Object-Oriented Programming Using C++. CLASS 2. Linear Recursion Summing the Elements of an Array Recursively Algorithm LinearSum(A, n): Input: An integer array A and int n Output: The sum of the first n int in A if n = 1 then return A[0] else

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161 views • 8 slides

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