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Discrete geometry. --- Convex geometry. --- Géométrie discrète --- Géométrie convexe
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Computer graphics --- Discrete geometry --- Infographie --- Géométrie discrète --- Mathematics --- Data processing. --- Mathématiques. --- Informatique.
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Computer science --- Geometry --- Discrete mathematics --- Combinatorial geometry --- Handbooks, manuals, etc. --- Data processing --- Géométrie combinatoire --- Géométrie --- Guides, manuels, etc. --- Informatique --- Géométrie combinatoire --- Géométrie --- Discrete geometry. --- Géométrie discrète. --- Guides pratiques. --- Géométrie algorithmique --- Géométrie algorithmique --- Géométrie discrète.
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Computer science --- Geology. Earth sciences --- Geometry --- Géométrie --- Data processing --- Periodicals --- Informatique --- Périodiques --- Géométrie discrète --- Géométrie --- #TS:WBIB --- #TS:WMAG --- 681.3 --- Mathematical Sciences --- Applied Mathematics --- Combinatorics --- Number Theory --- Périodiques --- EJMATHE EPUB-ALPHA-D EPUB-PER-FT SPRINGER-E --- 681.3* / / / / / / / / / / / / / / / / / / / / / / / / / / / / --- Geometry. --- Mathematics --- Euclid's Elements --- Data processing. --- Geometria computacional. --- Geometria discreta.
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Although discrete geometry has a rich history extending more than 150 years, it abounds in open problems that even a high school student can understand and appreciate. Some of these problems are notoriously difficult and are intimately related to deep questions in other fields of mathematics. But many problems, even old ones, can be solved by a clever undergraduate or a high school student equipped with an ingenious idea and the kinds of skills used in a mathematical olympiad. Research Problems in Discrete Geometry is the result of a 25-year-old project initiated by the late Leo Moser. It is a collection of more than 500 attractive open problems in the field. The largely self-contained chapters provide a broad overview of discrete geometry, along with historical details and the most important partial results related to these problems. This book is intended as a source book for both professional mathematicians and graduate students who love beautiful mathematical questions, are willing to spend sleepless nights thinking about them, and who would like to get involved in mathematical research. Important features include: * More than 500 open problems, some old, others new and never before published; * Each chapter divided into self-contained sections, each section ending with an extensive bibliography; * A great selection of research problems for graduate students looking for a dissertation topic; * A comprehensive survey of discrete geometry, highlighting the frontiers and future of research; * More than 120 figures; * A preface to an earlier version written by the late Paul Erdos. Peter Brass is Associate Professor of Computer Science at the City College of New York. William O. J. Moser is Professor Emeritus at McGill University. Janos Pach is Distinguished Professor at The City College of New York, Research Professor at the Courant Institute, NYU, and Senior Research Fellow at the Rényi Institute, Budapest.
Discrete geometry. --- Géométrie discrète --- Geometry --- Mathematics --- Physical Sciences & Mathematics --- Géométrie discrète --- EPUB-LIV-FT LIVMATHE SPRINGER-B --- Mathematics. --- Convex geometry. --- Convex and Discrete Geometry. --- Combinatorial geometry --- Math --- Science --- Discrete groups. --- Groups, Discrete --- Infinite groups --- Discrete mathematics --- Convex geometry .
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Highly illustrated realization of infinitely reflected images related to fractals, chaos and symmetry.
Fractals. --- Klein, Christian Felix --- Fractals --- Klein, Felix, --- Conformal geometry. --- Symmetry groups. --- Fractales. --- Discrete geometry. --- Géométrie discrète. --- Fonctions d'une variable complexe. --- Fonctions, Théorie géométrique des --- Klein, Groupes de --- Functions of complex variables --- Geometric function theory --- Kleinian groups --- Matrix groups --- Matrices, Groupes de --- Mathématiques --- Klein, Felix, - 1849-1925 --- Fonctions, Théorie géométrique des --- Géométrie discrète. --- Mathématiques
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Tiling (Mathematics) --- Algebra --- Homomorphisms (Mathematics) --- #KOPO:Prof. R. Holvoet --- Mathematics --- Mathematical analysis --- Combinatorial designs and configurations --- Functions --- Discrete geometry. --- Géométrie discrète. --- Triangulation. --- Triangulation --- Geometry --- Géométrie --- Pavage (mathématiques) --- Arithmetical algebraic geometry --- Géométrie algébrique arithmétique --- Analyse combinatoire --- Géométrie algébrique arithmétique --- Géométrie discrète. --- Géométrie --- Pavage (mathématiques)
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On April 29, 1814 Napoleon landed on the island of Elba, surrounded with a personal army of 1200 men. The allies, Russia, Prussia, England and Austria, hadforcedhimintoexileafteranumberofverycostlydefeats;hewasdeprived ofallhistitles,butcouldkeepthetitleofEmperorofElba . Historytellsusthat each morning he took long walks in the sun, reviewed his army each midday anddiscussedworldmatterswithnewlyappointedadvisors,followingthesame pattern everyday, to the great surprise of Campbell, the British of?cer who was to keep an eye on him. All this made everyone believe he was settled there for good. Napoleononcesaid:Elbaisbeautiful,butabitsmall. Elbawasde?nitely a source of inspiration; indeed, the early morning, March 6, 1815, Metternich, the chancellor of Austria was woken up by one of his aides with the stunning news that Napoleon had left Elba with his 1200 men and was marching to Paris with little resistance; A few days later he took up his throne again in the Tuileries. In spite of his insatiable hunger for battles and expansion, he is remembered as an important statesman. He was a pioneer in setting up much of the legal, administrative and political machinery in large parts of continental Europe. We gathered here in a lovely and quaint ?shing port, Marciana Marina on theislandofElba,tocelebrateoneofthepioneersofintegrablesystems,Hirota Sensei,andthisattheoccasionofhisseventiethbirthday. Trainedasaphysicist in his home university Kyushu University, Professor Hirota earned his PhD in '61 at Northwestern University with Professor Siegert in the ?eld of Quantum Statistical mechanics . He wrote a widely appreciated Doctoral dissertation on FunctionalIntegralrepresentationofthegrandpartitionfunction .
Mathematical physics --- wiskunde --- fysica --- Bilinear forms --- Continuous geometries --- Discrete geometry --- Geometric quantization --- Formes bilinéaires --- Géométries continues --- Géométrie discrète --- Quantification géométrique --- Congresses --- Congresses. --- Congrès --- EPUB-LIV-FT LIVPHYSI SPRINGER-B --- Forms [Bilinear ] --- Mathematical physics. --- Mathematical Methods in Physics. --- Physical mathematics --- Physics --- Mathematics --- Physics. --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics --- Bilinear integrable systems --- NATO
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Computer graphics --- Discrete geometry --- Technology - General --- Engineering & Applied Sciences --- Data processing --- Infographie --- Géométrie discrète --- Computer science. --- Algorithms. --- Computer science --- Computer simulation. --- Computer graphics. --- Image processing. --- Geometry. --- Computer Science. --- Image Processing and Computer Vision. --- Algorithm Analysis and Problem Complexity. --- Discrete Mathematics in Computer Science. --- Simulation and Modeling. --- Computer Graphics. --- Mathematics. --- Geometry --- Combinatorial geometry --- Computer vision. --- Computer software. --- Computational complexity. --- Machine vision --- Vision, Computer --- Artificial intelligence --- Image processing --- Pattern recognition systems --- Automatic drafting --- Graphic data processing --- Graphics, Computer --- Computer art --- Graphic arts --- Electronic data processing --- Engineering graphics --- Computer modeling --- Computer models --- Modeling, Computer --- Models, Computer --- Simulation, Computer --- Electromechanical analogies --- Mathematical models --- Simulation methods --- Model-integrated computing --- Complexity, Computational --- Machine theory --- Software, Computer --- Computer systems --- Mathematics --- Euclid's Elements --- Digital techniques --- Infographie. --- Géométrie discrète. --- Optical data processing. --- Computer science—Mathematics. --- Algorism --- Algebra --- Arithmetic --- Optical computing --- Visual data processing --- Bionics --- Integrated optics --- Photonics --- Computers --- Foundations --- Optical equipment --- Data processing. --- Géométrie discrète.
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