Formatting problems as LPs
{"Image DocumentName": "Formatting problems as LPs", "Image ImageDescription": "Max-flow problem: A directed graph G=<V,E>, a capacity function on each edge c(u,v) \uf0b30 and a source s and a sink t. A flow is a function f : V\uf0b4V\uf0aeR that satisfies: Capacity constraints: for all u,v\uf0ceV, f(u,v)\uf0a3 c(u,v). Skew symmetry: for all u,v\uf0ceV, f(u,v)= -f(v,u). Flow conservation: for all u\uf0ceV-{s,t}, \uf0e5v\uf0ceV f(u,v)=0, or to say, total flow out of a vertex other s or t is 0, or to say, how much comes in, also that much comes out. Find a maximum flow from s to t.", "Image XResolution": "37", "Image YResolution": "37", "Image ResolutionUnit": "Pixels/Centimeter", "Image Software": "SlidePlayer", "Image YCbCrPositioning": "Centered"}