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Existence of Unimodular Triangulations-Positive Results
Existence of Unimodular Triangulations-Positive Results
Autore Haase Christian
Edizione [1st ed.]
Pubbl/distr/stampa Providence : , : American Mathematical Society, , 2021
Descrizione fisica 1 online resource (96 pages)
Disciplina 516/.08
Altri autori (Persone) PaffenholzAndreas
PiechnikLindsay C
Collana Memoirs of the American Mathematical Society
Soggetto topico Convex polytopes
Triangularization (Mathematics)
Combinatorial geometry
Convex and discrete geometry -- Polytopes and polyhedra -- Lattice polytopes (including relations with commutative algebra and algebraic geometry)
Convex and discrete geometry -- Polytopes and polyhedra -- $n$-dimensional polytopes
Commutative algebra -- Arithmetic rings and other special rings -- Polynomial rings and ideals; rings of integer-valued polynomials
ISBN 9781470465308
1470465302
Classificazione 52B2052B1113F20
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Cover -- Title page -- Chapter 1. Introduction -- 1.1. What? -- 1.2. Why? Who? -- 1.3. What is new? -- 1.4. What is not here -- 1.5. What is left? -- Chapter 2. Methods -- 2.1. Pulling Triangulations -- 2.2. Push-forward subdivisions and pull-back subdivisions -- 2.3. Joins and (Fiber) Products -- 2.4. Toric Gröbner Bases -- Chapter 3. Examples -- 3.1. Polytopes cut out by roots -- 3.2. Polytopes spanned by roots -- 3.3. Other Graph Polytopes -- 3.4. Lecture hall polytopes -- 3.5. Smooth Polytopes -- 3.6. The Gröbner fan and the toric Hilbert scheme -- Chapter 4. Dilations and the KMW Theorem -- 4.1. KMW numbers in dimension three -- 4.2. Canonical triangulation of a dilated simplex -- 4.3. Reducing the volume of simplices in the dilation -- 4.4. A proof of the KMW Theorem -- 4.5. An effective version of the KMW-Theorem -- Bibliography -- Back Cover.
Record Nr. UNINA-9911107927203321
Haase Christian  
Providence : , : American Mathematical Society, , 2021
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Existence of Unimodular Triangulations-Positive Results
Existence of Unimodular Triangulations-Positive Results
Autore Haase Christian
Edizione [1st ed.]
Pubbl/distr/stampa Providence : , : American Mathematical Society, , 2021
Descrizione fisica 1 online resource (96 pages)
Disciplina 516/.08
Altri autori (Persone) PaffenholzAndreas
PiechnikLindsay C
Collana Memoirs of the American Mathematical Society
Soggetto topico Convex polytopes
Triangularization (Mathematics)
Combinatorial geometry
Convex and discrete geometry -- Polytopes and polyhedra -- Lattice polytopes (including relations with commutative algebra and algebraic geometry)
Convex and discrete geometry -- Polytopes and polyhedra -- $n$-dimensional polytopes
Commutative algebra -- Arithmetic rings and other special rings -- Polynomial rings and ideals; rings of integer-valued polynomials
ISBN 9781470465308
1470465302
Classificazione 52B2052B1113F20
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Cover -- Title page -- Chapter 1. Introduction -- 1.1. What? -- 1.2. Why? Who? -- 1.3. What is new? -- 1.4. What is not here -- 1.5. What is left? -- Chapter 2. Methods -- 2.1. Pulling Triangulations -- 2.2. Push-forward subdivisions and pull-back subdivisions -- 2.3. Joins and (Fiber) Products -- 2.4. Toric Gröbner Bases -- Chapter 3. Examples -- 3.1. Polytopes cut out by roots -- 3.2. Polytopes spanned by roots -- 3.3. Other Graph Polytopes -- 3.4. Lecture hall polytopes -- 3.5. Smooth Polytopes -- 3.6. The Gröbner fan and the toric Hilbert scheme -- Chapter 4. Dilations and the KMW Theorem -- 4.1. KMW numbers in dimension three -- 4.2. Canonical triangulation of a dilated simplex -- 4.3. Reducing the volume of simplices in the dilation -- 4.4. A proof of the KMW Theorem -- 4.5. An effective version of the KMW-Theorem -- Bibliography -- Back Cover.
Record Nr. UNINA-9911148196403321
Haase Christian
Providence : , : American Mathematical Society, , 2021
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui