Introduction to Hyperbolic Geometry

ମାର୍ଚ୍ଚ 2013 · Springer Science & Business Media

ଇବୁକ୍

289

ପୃଷ୍ଠାଗୁଡ଼ିକ

ଏହି ଇବୁକ୍ ବିଷୟରେ

This book is an introduction to hyperbolic and differential geometry that provides material in the early chapters that can serve as a textbook for a standard upper division course on hyperbolic geometry. For that material, the students need to be familiar with calculus and linear algebra and willing to accept one advanced theorem from analysis without proof. The book goes well beyond the standard course in later chapters, and there is enough material for an honors course, or for supplementary reading. Indeed, parts of the book have been used for both kinds of courses. Even some of what is in the early chapters would surely not be nec essary for a standard course. For example, detailed proofs are given of the Jordan Curve Theorem for Polygons and of the decomposability of poly gons into triangles, These proofs are included for the sake of completeness, but the results themselves are so believable that most students should skip the proofs on a first reading. The axioms used are modern in character and more "user friendly" than the traditional ones. The familiar real number system is used as an in gredient rather than appearing as a result of the axioms. However, it should not be thought that the geometric treatment is in terms of models: this is an axiomatic approach that is just more convenient than the traditional ones.

ଅଧିକ ଡିସ୍କଭର କରନ୍ତୁ

ଏହି ଇବୁକ୍‍କୁ ମୂଲ୍ୟାଙ୍କନ କରନ୍ତୁ

ଆପଣ କଣ ଭାବୁଛନ୍ତି ତାହା ଆମକୁ ଜଣାନ୍ତୁ।

ପଢ଼ିବା ପାଇଁ ତଥ୍ୟ

ସ୍ମାର୍ଟଫୋନ ଓ ଟାବଲେଟ

Google Play Books ଆପ୍କୁ, Android ଓ iPad/iPhone ପାଇଁ ଇନଷ୍ଟଲ୍ କରନ୍ତୁ। ଏହା ସ୍ଵଚାଳିତ ଭାବେ ଆପଣଙ୍କ ଆକାଉଣ୍ଟରେ ସିଙ୍କ ହୋ‍ଇଯିବ ଏବଂ ଆପଣ ଯେଉଁଠି ଥାଆନ୍ତୁ ନା କାହିଁକି ଆନଲାଇନ୍ କିମ୍ବା ଅଫଲାଇନ୍‍ରେ ପଢ଼ିବା ପାଇଁ ଅନୁମତି ଦେବ।

ଲାପଟପ ଓ କମ୍ପ୍ୟୁଟର

ନିଜର କମ୍ପ୍ୟୁଟର୍‍ରେ ଥିବା ୱେବ୍ ବ୍ରାଉଜର୍‍କୁ ବ୍ୟବହାର କରି Google Playରୁ କିଣିଥିବା ଅଡିଓବୁକ୍‍କୁ ଆପଣ ଶୁଣିପାରିବେ।

ଇ-ରିଡର୍ ଓ ଅନ୍ୟ ଡିଭାଇସ୍‍ଗୁଡ଼ିକ

Kobo eReaders ପରି e-ink ଡିଭାଇସଗୁଡ଼ିକରେ ପଢ଼ିବା ପାଇଁ, ଆପଣଙ୍କୁ ଏକ ଫାଇଲ ଡାଉନଲୋଡ କରି ଏହାକୁ ଆପଣଙ୍କ ଡିଭାଇସକୁ ଟ୍ରାନ୍ସଫର କରିବାକୁ ହେବ। ସମର୍ଥିତ eReadersକୁ ଫାଇଲଗୁଡ଼ିକ ଟ୍ରାନ୍ସଫର କରିବା ପାଇଁ ସହାୟତା କେନ୍ଦ୍ରରେ ଥିବା ସବିଶେଷ ନିର୍ଦ୍ଦେଶାବଳୀକୁ ଅନୁସରଣ କରନ୍ତୁ।

ଅନୁପଯୁକ୍ତ ବୋଲି ଫ୍ଲାଗ କରନ୍ତୁ