Code ….( Please write the code number of your paper here)

Slides:



Advertisements
Similar presentations
What is the next line of the proof? a). Let G be a graph with k vertices. b). Assume the theorem holds for all graphs with k+1 vertices. c). Let G be a.
Advertisements

CTIS 154 Discrete Mathematics II1 8.2 Paths and Cycles Kadir A. Peker.
Problem: Induced Planar Graphs Tim Hayes Mentor: Dr. Fiorini.
Fall 2015 COMP 2300 Discrete Structures for Computation Donghyun (David) Kim Department of Mathematics and Physics North Carolina Central University 1.
Introduction to Graph Theory
Here is the graph of a function
إعداد د/زينب عبد الحافظ أستاذ مساعد بقسم الاقتصاد المنزلي
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
مناهــــج البحث العلمي
Title Goes Here Title Goes Here Title Goes Here Title Goes Here
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
Poster Presentations – Paper number ID 000
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
Connectivity Section 10.4.
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
Title of Study Presenter names Major department names
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
Poster Presentations – Paper number ID 000
THE PYTHAGOREAN THEOREM
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
Add Author Names and Information
THE PYTHAGOREAN THEOREM
This Scientific Poster Template Is Provided By MakeSigns
<Add authors and affiliation>
Poster Presentations – Paper number ID 000
This Scientific Poster Template Is Provided By MakeSigns
This Scientific Poster Template Is Provided By MakeSigns
Add Author Names and Information
Add Author Names and Information
This Scientific Poster Template Is Provided By MakeSigns
Affiliation/ City/Country/
This Scientific Poster Template Is Provided By MakeSigns
Presentation transcript:

Code ….( Please write the code number of your paper here) POSTER TITLE Code ….( Please write the code number of your paper here) YOUR FULLNAME YOUR DEPARTMENT …, YOUR UNIVERSITY Abstract You must write your abstract here…… Corollary: Let G be a simple …… Keywords: Please write at most 5 words. Introduction You shall write your results here….As an example: We first describe some notations which will be kept throughout. ……… ………. Let G be a simple molecular graph without directed and multiple edges and without loops, the vertex and edge-sets of which are represented by V(G) and E(G), respectively. ……….. Main results Please write your main results here: Theorem: Let G be a simple References [1]   [2]