Millennium prize problems (35 resultados)

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Hardback. Condición: Good. Offers a look at the seven unsolved Millennium Prize problems. This work features chapters focusing on each of the seven problems: the Birch and Swinnerton-Dyer Conjecture, the Hodge Conjecture, the Navier-Stokes Equation, the P versus NP Problem, the Poincare Conjecture, the Riemann Hypothesis, and Quantum Yang-Mills Theory. …

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Paperback. Condición: New. On August 8, 1900, at the second International Congress of Mathematicians in Paris, David Hilbert delivered his famous lecture in which he described twenty-three problems that were to play an influential role in mathematical research. A century later, on May 24, 2000, at a meeting at the College de France, the Clay Mathematics Institute (CMI) announced the creation of a US$7 million prize fund for the solution of seven important classic problems which have resisted solution. The prize fund is divided equally among the seven problems. There is no time limit for their solution.The Millennium Prize Problems were selected by the founding Scientific Advisory Board of CMI--Alain Connes, Arthur Jaffe, Andrew Wiles, and Edward Witten--after consulting with other leading mathematicians. Their aim was somewhat different than that of Hilbert: not to define new challenges, but to record some of the most difficult issues with which mathematicians were struggling at the turn of the second millennium; to recognize achievement in mathematics of historical dimension; to elevate in the consciousness of the general public the fact that in mathematics, the frontier is still open and abounds in important unsolved problems; and to emphasize the importance of working towards a solution of the deepest, most difficult problems.The present volume sets forth the official description of each of the seven problems and the rules governing the prizes. It also contains an essay by Jeremy Gray on the history of prize problems in mathematics.A co-publication of the AMS and the Clay Mathematics Institute (Cambridge, MA).…

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Paperback. Condición: New. On August 8, 1900, at the second International Congress of Mathematicians in Paris, David Hilbert delivered his famous lecture in which he described twenty-three problems that were to play an influential role in mathematical research. A century later, on May 24, 2000, at a meeting at the College de France, the Clay Mathematics Institute (CMI) announced the creation of a US$7 million prize fund for the solution of seven important classic problems which have resisted solution. The prize fund is divided equally among the seven problems. There is no time limit for their solution.The Millennium Prize Problems were selected by the founding Scientific Advisory Board of CMI--Alain Connes, Arthur Jaffe, Andrew Wiles, and Edward Witten--after consulting with other leading mathematicians. Their aim was somewhat different than that of Hilbert: not to define new challenges, but to record some of the most difficult issues with which mathematicians were struggling at the turn of the second millennium; to recognize achievement in mathematics of historical dimension; to elevate in the consciousness of the general public the fact that in mathematics, the frontier is still open and abounds in important unsolved problems; and to emphasize the importance of working towards a solution of the deepest, most difficult problems.The present volume sets forth the official description of each of the seven problems and the rules governing the prizes. It also contains an essay by Jeremy Gray on the history of prize problems in mathematics.A co-publication of the AMS and the Clay Mathematics Institute (Cambridge, MA).…

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Taschenbuch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Source: Wikipedia. Pages: 40. Chapters: Birch and Swinnerton-Dyer conjecture, Hodge conjecture, Navier-Stokes existence and smoothness, Poincaré conjecture, P versus NP problem, Riemann hypothesis, Yang-Mills existence and mass gap. Excerpt: 62 article summaries including: One Solved; Six Millennium Prize Problems Remain. Zeroing in on the zeta zeta function (Riemann Hypothesis). Prime time for the Riemann hypothesis(Prime Obsession: Bernhard Riemann and the Greatest Unsolved Problem in Mathematics )(Book Review). A numerical test on the Riemann hypothesis with applications. Quantum physics may offer clues to solving prime number problem: electron energy levels linked to Riemann hypothesis(Numbers). Stalking the Riemann Hypothesis: The Quest to Find the Hidden Law of Prime Numbers(Books: A selection of new and notable books of scientific interest)(Brief Article)(Book Review). Hypothesis finxit(Stalking the Riemann Hypothesis)(Book Review). From Solitaire, a Clue to the World of Prime Numbers(study may help prove Riemann hypothesis ). The Riemann Hypothesis: The Greatest Unsolved Problem in Mathematics(Book Review). The Millennium Prize Problems(Brief Article)(Book Review). 1 Solved 6 Millennium Prize Problems Remain. The Millennium Problems: The Seven Greatest Unsolved Mathematical Puzzles of Our Time(Book Review). The num8er my5teries solutions. Analysis: Mathematicial discovery. Analysis: Methematicial discovery. Complexity science for simpletons. Arithmetic of L-functions(Brief article)(Book review). Riemann's riddle; Mathematics(three books about mathematics theory)(Book Review). THE PEA AND THE SUN: A MATHEMATICAL PARADOX. Is That Your Final Equation(mathematicians announce contest for solving of mathematical problems). Quantum Structures, Hilbert Problems, and Military Academy in Liptovsky Mikulas. Mathematician Declines Top Prize. Rockmore, Daniel N 1961. Prime problem(Prime Obsession: Bernhard Riemann and the Greatest Unsolved Problem in Mathematics)(Book Review). Math Whiz(input output). 9 CORRELATION STREET. Zeros of the Lerch transcendent function(Report). MATH WHIZ. The Arnold Proof. Mathematicians mind the gap (Prime Finding). On quadratic residue codes and hyperelliptic curves(Report). The Grade A, Number 1 Prime Puzzle Of Math(FYI/Book Of The Month)(Review). On a number set related to the k-free numbers. New test finds 'certified' primes in record time (prime numbers). Colloquy. The Bootstrap and Modern Statistics(Statistical Data Included). Prime formula weds number theory and quantum physics. Mathematical Explorer 10. Grand challenges and great opportunities in science, technology, and public policy(PRESIDENTIAL ADDRESS: Omenn, Gilbert S)(Speech). A Beautiful Mind. Geometry based critique of general relativity theory(Report). Noncommutative geometry, quantum fields and motives(Brief Article)(Book Review). Books for late summer: from genius genes to tyrannosaur musings(Who's Your Daddy The Genius Factory: The Curious History of the Nobel Prize Sperm Bank)(Code Breaking: A Toy Story PopCo)(Thinking About Tomorrow Field Notes from a Catastrophe: Man, Nature, and Climate Change)(Murder and Old Bones Tyrannosaur Canyon)(Decoding Decision Makers Blink)(The Wisdom of Crowds)(A Curious Gaze at the Heavens Find the Constellations)(A Journey Through the World's Backwaters the Ends of the Earth)(Ice Age: From Heroic Scientists to Black-Op Spies Fifty Degrees Below)(Book review). A Beautiful Mind ; A romanticised account of Ramanuj. 40 pp. Englisch. …

Taschenbuch. Condición: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - High Quality Content by WIKIPEDIA articles! In biochemistry and molecular biology, a residue refers to a specific monomer within the polymeric chain of a polysaccharide, protein or nucleic acid. For example, one might say, 'The histidine residue is considered to be basic due to its imidazole ring.' Note that a residue is different from a moiety, which, in the above example would be constituted by the imidazole ring or 'the imidazole moiety'. Note the origin of this usage: during the process by which monomeric building blocks (e.g. amino acids) are strung together into a polymeric chain (e.g. a protein), some material (typically adding up to one molecule of water) is discarded from each building block, and only a 'residue' of the building block ends up in the finished product. For example, a residue is an individual amino acid in a peptide chain. …

Taschenbuch. Condición: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - High Quality Content by WIKIPEDIA articles! A mathematical game is a multiplayer game whose rules, strategies, and outcomes can be studied and explained by mathematics. Examples of such games are Tic-tac-toe and Dots and Boxes, to name a couple. On the surface, a game need not seem mathematical or complicated to still be a mathematical game. For example, even though the rules ofMancala are straightforward, mathematicians analyze the game using combinatorial game theory. Mathematical games differ from mathematical puzzles in that all mathematical puzzles require math to solve them whereas mathematical games may not require a knowledge of mathematics to play them or even to win them. Thus the actual mathematics of mathematical games may not be apparent to the average player. Some mathematical games are topics of interest in recreational mathematics.…

Taschenbuch. Condición: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - High Quality Content by WIKIPEDIA articles! High Quality Content by WIKIPEDIA articles! In physics the Wightman axioms are an attempt at a mathematically rigorous formulation of quantum field theory. Arthur Wightman formulated the axioms in the early 1950s but they were first published only in 1964, after Haag-Ruelle scattering theory affirmed their significance. The axioms exist in the context of constructive quantum field theory, and they are meant to provide a basis for rigorous treatment of quantum fields, and strict foundation for the perturbative methods used. One of the Millennium Problems is to realize the Wightman axioms in the case of Yang-Mills fields.…