Kaida Shi — новинки

This book chooses mathematicians who represent all the international communities which have made outstanding contributions in various fields of mathematics. Selection based entirely on the size of their mathematical skills and their contributions to the development of natural science rather than in accordance with the editor's personal preference. People tend to ignore the contributions of the ancient Chinese mathematicians for the development of human society, and this study will talk about this deficiency. In addition, the book, will not only show the historical status of famous mathematicians, but will also focus on discovers of rising stars emerged. Accordingly, the book also consists of a compiled list of biographies of all the Fields Prize winners, the Wolf Prize winners, the Nevanlinna Prize winners, the Abel Prize winners and the Poincare Prize winners, in order to help our generations to learn from the lessons so as to promote the development of mathematical research.

This book chooses mathematicians who represent all the international communities which have made outstanding contributions in various fields of mathematics. Selection based entirely on the size of their mathematical skills and their contributions to the development of natural science rather than in accordance with the editor's personal preference. People tend to ignore the contributions of the ancient Chinese mathematicians for the development of human society, and this study will talk about this deficiency. In addition, the book, will not only show the historical status of famous mathematicians, but will also focus on discovers of rising stars emerged. Accordingly, the book also consists of a compiled list of biographies of all the Fields Prize winners, the Wolf Prize winners, the Nevanlinna Prize winners, the Abel Prize winners and the Poincare Prize winners, in order to help our generations to learn from the lessons so as to promote the development of mathematical research.

This book chooses mathematicians who represent all the international communities which have made outstanding contributions in various fields of mathematics. Selection based entirely on the size of their mathematical skills and their contributions to the development of natural science rather than in accordance with the editor's personal preference. People tend to ignore the contributions of the ancient Chinese mathematicians for the development of human society, and this study will talk about this deficiency. In addition, the book, will not only show the historical status of famous mathematicians, but will also focus on discovers of rising stars emerged. Accordingly, the book also consists of a compiled list of biographies of all the Fields Prize winners, the Wolf Prize winners, the Nevanlinna Prize winners, the Abel Prize winners and the Poincare Prize winners, in order to help our generations to learn from the lessons so as to promote the development of mathematical research.

This book chooses mathematicians who represent all the international communities which have made outstanding contributions in various fields of mathematics. Selection based entirely on the size of their mathematical skills and their contributions to the development of natural science rather than in accordance with the editor's personal preference. People tend to ignore the contributions of the ancient Chinese mathematicians for the development of human society, and this study will talk about this deficiency. In addition, the book, will not only show the historical status of famous mathematicians, but will also focus on discovers of rising stars emerged. Accordingly, the book also consists of a compiled list of biographies of all the Fields Prize winners, the Wolf Prize winners, the Nevanlinna Prize winners, the Abel Prize winners and the Poincare Prize winners, in order to help our generations to learn from the lessons so as to promote the development of mathematical research.

This book starts with a brief history of mathematics, and reviews along with the world mathematicians and amateurs the history of mathematics. At the same time, we also stress the deserved fundamental position of China in the history of development of mathematics in the world, so as to fill the void of description of the history of Chinese mathematics in the literature on the history of mathematics written by foreign mathematics history experts. Second is a collection of the full script in English of German mathematician D. Hilbert’s Speech at the 2nd International Congress of Mathematicians, and commentaries of the content and progress of the 23 Problems posed by him. Also collected are some of the world’s hard mathematical problems that need to be solved. This book also puts forward suggestions to rectify the practices of prevarication and delay of review and publication of the research results of the mathematicians and amateurs amongst the general public. We also analyze the reasons of the slow development of mathematics in China, and expose and criticize the malignant phenomena and corruptions existing in the domestic academic and educational fields.

This monograph examines the n-dimensional regular polytopes from various aspects through a series of papers, model pictures and data. These papers don't seem to have direct relations among them, but they, in fact, separately explored various aspects of the n-dimensional regular polytopes, such as structure, internal relationship, included angles and size scales, etc.. The mathematical knowledges involved includes group theory, combinatorial mathematics, disperse geometry, partial differential geometry and topology etc. They form the unique characteristics of this monograph: each paper has its own independent character, and all of the papers are inter-connected and related to the n-dimensional regular polytopes. What is more important is that the monograph contains many rarely known formulae, relative expressions and data. The main purpose of writing this monograph is that by digesting the research presented, people can understand that the reasoning ability of mankind can absolutely reach the n-dimensional space and calculate accurately the numerical values concerning the n-dimensional regular polytopes.

In this monograph, by using the geometric method, the author proves nine unsolved world's baffling mathematical problems in the number theory field (contains Fermat's Last Theorem, Goldbach Conjecture, Twin Primes Conjecture, Proposition-C, $n^2+1$ Conjecture, Riemann Hypothesis, Generalized Riemann Hypothesis, Hecke Conjecture and Euler's Constant $gamma$). Many mathematicians and amateurs accepted the challenge of but so far inspite of repeated attempt no convincing proofs have been achieved. The author thinks that it seems the availablemathematical tools and methods are not enough to prove these conjectures and baffling problems.…

This research will be helpful to people to display the 2-dimensional projective models of 4-variable actual problems in many fields, in order to investigate deeply those actual problems. By using the theory of N-dimensional finite rotation group of the regular polytopes, the author establishes the 2- dimensional projective model of 4-dimensional rectangular coordinate system, and deduces a transformation matrix, and adopts it to display successfully the 2-dimensional real shapes of two most complicated regular polytopes 120-Cell and 600- Cell. The author calculates all the vertex coordinates and determines the joint relations between adjacent vertices of the regular polytopes 120-Cell and 600-Cell. Also, this provides a pattern for displaying the 2-dimensional projective model of 4-variable actual problem.