'Hamiltonian path problem' presentation slideshows

Graph Analytics

Graph Analytics . Definition Data Structures Applications Problems Graph Pattern Matching Partitioning Distribution AKKA. Fast review on Graph and graph theory. Definition: A "graph" is a collection of " vertices" or "nodes" " edges " that connect pairs of vertices.

1.61k views • 71 slides

Trends in Computational Science DNA and Quantum Computers

Lecture 2 (cont). Trends in Computational Science DNA and Quantum Computers. Sources. 1. Nicholas Carter 2. Andrea Mantler, University of North Carolina 3. Michael M. Crow, Executive Vice Provost , Columbia University.

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Synthetic Biology at Davidson College

Synthetic Biology at Davidson College. Building Bacterial Computers. Advantages of Biological Computers. go anywhere - arctic, thermal vents, inside organisms. no electricity. self-replicating. no immune rejection. Two Recent Research Projects. Flipping DNA with Hin/ hixC.

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Encoding Information for DNA computing

587 views • 45 slides

Chapter 27 Graphs and Applications

510 views • 31 slides

Sequencing tutorial

Sequencing tutorial. Peter HANTZ EMBL Heidelberg. Uni Osnabruck M. Waterman. Dideoxy (Sanger) sequencing. Principle: Gel electrophoresis: discrimination of 1 bp below ~1000 bp Synthesis: starts with a DNA oligo, stops after incorporating a (marked) ddNTP

639 views • 26 slides

Emerging Technologies of Computation

Emerging Technologies of Computation. Montek Singh COMP790-084 Nov 15, 2011. Today: Computing using DNA. Two different technologies TODAY: DNA as biochemical computer DNA molecules encode data enzymes, probes etc. manipulate data Thurs: DNA used to assemble electronic computer

398 views • 25 slides

EMIS 8373: Integer Programming

EMIS 8373: Integer Programming. Complexity and Problem Reductions updated 23 April 2009. Decision Problems. The decision or recognition version of an optimization problem is posed as a yes-no question.

355 views • 24 slides

Ashish Gupta 98131 Ashish Gupta 98130

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Philosophy of Mind

Philosophy of Mind. I. Introduction II. Ontological Issues. I. Introduction. The philosophy of mind: Attempts to answer the questions like: - Does the mind exist? - What is the nature of the mind? - How is the mind related to the body (i.e., brain)? - Can a machine have a mind?

968 views • 15 slides

Proof of Euler's theorem Part 2 :

An Euler Circuit is a cycle of an undirected graph, that traverses every edge of the graph exactly once, and ends at the same node from which it began. Euler's Theorem : A connected graph G possesses an Euler circuit if and only if G does not contain any nodes of odd degree.

354 views • 11 slides

Proof of Euler's theorem Part 2 :

An Euler Circuit is a cycle of an undirected graph, that traverses every edge of the graph exactly once, and ends at the same node from which it began. Euler's Theorem : A connected graph G possesses an Euler circuit if and only if G does not contain any nodes of odd degree.

431 views • 11 slides