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Author : London Mathematical Society
Publisher : Unknown
Page : 336 pages
File Size : 52,7 Mb
Release : 1876
Category : Mathematics
ISBN : PURD:32754065446969
"Papers presented to J. E. Littlewood on his 80th birthday" issued as 3d ser., v. 14 A, 1965.
Author : Anonim
Publisher : Unknown
Page : 336 pages
File Size : 40,8 Mb
Release : 1877
Category : Electronic
ISBN : BSB:BSB11358729
Author : Alexander Soifer
Publisher : Springer Science & Business Media
Page : 174 pages
File Size : 44,9 Mb
Release : 2009-08-25
Category : Mathematics
ISBN : 9780387746524
This second edition of Alexander Soifer’s How Does One Cut a Triangle? demonstrates how different areas of mathematics can be juxtaposed in the solution of a given problem. The author employs geometry, algebra, trigonometry, linear algebra, and rings to develop a miniature model of mathematical research.
Author : Robert Lachlan
Publisher : Unknown
Page : 312 pages
File Size : 45,5 Mb
Release : 1893
Category : Geometry
ISBN : HARVARD:32044050761113
Author : Alfred Hix Welsh
Publisher : Unknown
Page : 326 pages
File Size : 49,8 Mb
Release : 1883
Category : Geometry
ISBN : HARVARD:32044097014112
Author : Gonzalo Fiz Pontiveros,Simon Griffiths,Robert Morris
Publisher : American Mathematical Soc.
Page : 125 pages
File Size : 42,6 Mb
Release : 2020-04-03
Category : Education
ISBN : 9781470440718
The areas of Ramsey theory and random graphs have been closely linked ever since Erdős's famous proof in 1947 that the “diagonal” Ramsey numbers R(k) grow exponentially in k. In the early 1990s, the triangle-free process was introduced as a model which might potentially provide good lower bounds for the “off-diagonal” Ramsey numbers R(3,k). In this model, edges of Kn are introduced one-by-one at random and added to the graph if they do not create a triangle; the resulting final (random) graph is denoted Gn,△. In 2009, Bohman succeeded in following this process for a positive fraction of its duration, and thus obtained a second proof of Kim's celebrated result that R(3,k)=Θ(k2/logk). In this paper the authors improve the results of both Bohman and Kim and follow the triangle-free process all the way to its asymptotic end.
Author : W. J. King
Publisher : Unknown
Page : 198 pages
File Size : 40,5 Mb
Release : 1894
Category : Teaching
ISBN : OSU:32435083481838
Author : Anonim
Publisher : Unknown
Page : 520 pages
File Size : 53,9 Mb
Release : 1885
Category : Science
ISBN : OXFORD:555021697
Author : Isaac Todhunter
Publisher : Unknown
Page : 406 pages
File Size : 47,6 Mb
Release : 1862
Category : Euclid's Elements
ISBN : HARVARD:HWSR7D
Author : Bruce K. Alexander,Curtis P. Shelton
Publisher : Cambridge University Press
Page : 563 pages
File Size : 54,8 Mb
Release : 2014-07-03
Category : History
ISBN : 9781107007291
A fresh and radical analysis of psychology's scholarly roots and its potential for the future.
Author : Anonim
Publisher : Unknown
Page : 424 pages
File Size : 53,8 Mb
Release : 1895
Category : Mathematicians
ISBN : UCAL:B3627622
Author : George Salmon
Publisher : Unknown
Page : 448 pages
File Size : 47,8 Mb
Release : 1879
Category : Conic sections
ISBN : UOM:39015011386805
Author : Ehud Friedgut,Vojtěch Rödl,Andrzej Ruciński,Prasad Tetali
Publisher : American Mathematical Soc.
Page : 66 pages
File Size : 47,8 Mb
Release : 2006
Category : Mathematics
ISBN : 9780821838259
Let $\cal{R}$ be the set of all finite graphs $G$ with the Ramsey property that every coloring of the edges of $G$ by two colors yields a monochromatic triangle. In this paper we establish a sharp threshold for random graphs with this property. Let $G(n,p)$ be the random graph on $n$ vertices with edge probability $p$. We prove that there exists a function $\widehat c=\widehat c(n)=\Theta(1)$ such that for any $\varepsilon > 0$, as $n$ tends to infinity, $Pr\left[G(n,(1-\varepsilon)\widehat c/\sqrt{n}) \in \cal{R} \right] \rightarrow 0$ and $Pr \left[G(n,(1+\varepsilon)\widehat c/\sqrt{n}) \in \cal{R}\ \right] \rightarrow 1. A crucial tool that is used in the proof and is of independent interest is a generalization of Szemeredi's Regularity Lemma to a certain hypergraph setting.
Author : Harold Fletcher,Arnold A. Howell
Publisher : Elsevier
Page : 258 pages
File Size : 53,9 Mb
Release : 2014-05-17
Category : Education
ISBN : 9781483153407
Mathematics with Understanding: Book 2 is an eight-chapter book that begins with an explanation of the number systems. Fractions, rational numbers, systems of integers, algebraic relations, shape, and measurement are then described. The modular arithmetic and groups as well as probability are also explained. This book will be useful to students and teachers for a deeper understanding of the structure behind many mathematical ideas and processes.
Author : Barbara H. Cline
Publisher : C&T Publishing Inc
Page : 80 pages
File Size : 53,9 Mb
Release : 2015-08-01
Category : Crafts & Hobbies
ISBN : 9781607059134
Turn a single block into eight distinctive quilts—the magic is in the fabric! Best-selling author and well-known teacher Barbara H. Cline takes an easy-to-sew triangle block and then shows countless intricate designs for you to experiment with color and value. Stunning triangle-star quilts are perfect for the adventurous beginner looking to try something new or the intermediate quilter who wants to put her skills to use in a creative way. Design your own quilt top using a provided line drawing that you can color in and then bring to life with creative fabric selection!