'Metric spaces' presentation slideshows

Geometric Tools for Identifying Structure in Large Social and Information Networks

1.24k views • 115 slides

Geometric Tools for Identifying Structure in Large Social and Information Networks

993 views • 91 slides

Geometric Tools for Identifying Structure in Large Social and Information Networks

915 views • 91 slides

SET TOPOLOGY Course Code MTH 251

SET TOPOLOGY Course Code MTH 251. SET TOPOLOGY Course Code MTH 251 By Dr. Moiz ud Din khan. SET TOPOLOGY Course Code MTH 251 By Dr. Moiz ud Din khan Professor of Mathematics. SET TOPOLOGY Course Code MTH 251 By Dr. Moiz ud Din khan Professor of Mathematics

918 views • 86 slides

Geometry and Expansion: A survey of some results

603 views • 50 slides

Geometry and Expansion: A survey of some results

507 views • 50 slides

Geometry and Expansion: A survey of recent results

533 views • 45 slides

Geometry and Expansion: A survey of recent results

601 views • 45 slides

Advances in Metric Embedding Theory

500 views • 43 slides

Tighter local versus global properties of metric spaces

Tighter local versus global properties of metric spaces. Moses Charikar. Joint work with. Konstantin Makarychev. Yury Makarychev. Princeton University. Local versus Global. Local properties: properties of subsets Global properties: properties of entire set

408 views • 26 slides

Overcoming the L 1 Non-Embeddability Barrier

Overcoming the L 1 Non-Embeddability Barrier. Robert Krauthgamer (Weizmann Institute) Joint work with Alexandr Andoni and Piotr Indyk (MIT). Algorithms on Metric Spaces. Hamming distance. Fix a metric M Fix a computational problem Solve problem under M. Ulam metric.

319 views • 22 slides

Proximity Searching in High Dimensional Spaces with a Proximity Preserving Order

335 views • 20 slides

Ittai Abraham, Yair Bartal, Ofer Neiman The Hebrew University

Embedding Metrics into Ultrametrics and Graphs into Spanning Trees with Constant Average Distortion. Ittai Abraham, Yair Bartal, Ofer Neiman The Hebrew University. Embedding Metric Spaces. Metric spaces M X =(X,d X ), M Y =(Y,d y ) Embedding is a function f : X ? Y

299 views • 18 slides

Stephen Hegedus Department of Mathematics Mathematics Education Research Group

Characterizations and issues of teaching which support the professional development of higher education instruction. Stephen Hegedus Department of Mathematics Mathematics Education Research Group. A spectrum of pedagogical development.

329 views • 14 slides

Topology for AGRE Math

Topology for AGRE Math. Only the topics for AGRE (Subject GRE math) By Satyadhar Joshi. Contents. Motivation (geometry) Definition 3 rules for Topology Basis Product Compact and connect Open Set (an imp concept) Metric Spaces Continuous function Open map and homomorphism .

378 views • 13 slides

Michael Bronstein

Computational metric geometry: an old new tool in image sciences. Michael Bronstein. tracking. retrieval. categorization. restoration. alignment. detection. /recognition. Similarity. Raffaello Santi, School of Athens , Vatican. Shape similarity and correspondence. Correspondence.

348 views • 11 slides

Fixed Points in Continuous Non Decreasing Functions

The purpose of this paper is to establish a common fixed point theorem is established in G complete fuzzy metric spaces in the sense of George and Veeramani besides discussing some related problems. Dr. M. RamanaReddy "Fixed Points in Continuous Non Decreasing Functions" Published in International Journal of Trend in Scientific Research and Development (ijtsrd), ISSN: 2456-6470, Volume-1 | Issue-5 , August 2017, URL: https://www.ijtsrd.com/papers/ijtsrd2251.pdf Paper URL: http://www.ijtsrd.com/mathemetics/other/2251/fixed-points-in-continuous-non-decreasing-functions/dr-m-ramanareddy

60 views • 5 slides