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000843395 020__ $$a9783319904931$$q(electronic book)
000843395 020__ $$a3319904930$$q(electronic book)
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000843395 035__ $$aSP(OCoLC)on1039887857
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000843395 1112_ $$aRomanian National School on Algebra$$d(2016 :$$cMoieciu de Sus, Romania)
000843395 24510 $$aMultigraded algebra and applications :$$bNSA 24, Moieciu de Sus, Romania, August 2016 /$$cedited by Viviana Ene, Ezra Miller, editors.
000843395 2463_ $$aNSA 24
000843395 264_1 $$aCham, Switzerland :$$bSpringer,$$c[2018]
000843395 300__ $$a1 online resource.
000843395 336__ $$atext$$btxt$$2rdacontent
000843395 337__ $$acomputer$$bc$$2rdamedia
000843395 338__ $$aonline resource$$bcr$$2rdacarrier
000843395 4901_ $$aSpringer proceedings in mathematics & statistics ;$$vvolume 238
000843395 5050_ $$aIntro; Preface; Contents; Contributors; On Toric Face Rings II; 1 Introduction; 2 Preliminary on Log Pairs, Codimension One Residues; 2.1 Rational Pluri-Differential Forms on Normal Varieties; 2.2 Log Pairs and Varieties; 2.3 Log Canonical Singularities, lc Centers; 2.4 Residues in Codimension One lc Centers, Different; 2.5 Volume Forms on the Torus; 2.6 Affine Toric Log Pairs; 3 Serre's Property S2 for Affine Toric Varieties; 3.1 Irreducible Case; 3.2 Reducible Case; 3.3 The Core; 4 Weakly Normal Log Pairs; 4.1 Weakly Log Canonical Singularities, lc Centers
000843395 5058_ $$a4.2 Residues in Codimension One lc Centers, Different4.3 Semi-log Canonical Singularities; 5 Toric Weakly Normal Log Pairs; 5.1 Irreducible Case; 5.2 Reducible Case; 5.3 The LCS Locus; 6 Residues to lc Centers of Higher Codimension; 6.1 Higher Codimension Residues for Normal Crossings Pairs; References; Toric Rings, Inseparability and Rigidity; 1 Introduction; 2 Infinitesimal Deformations; 3 The Cotangent Functor T1; 4 T1 for Toric Rings; 5 Separable and Inseparable Saturated Lattices; 6 Inseparable Bipartite Graphs; 7 On the Semi-rigidity of Bipartite Graphs
000843395 5058_ $$a8 Classes of Bipartite Graphs Which Are Semi-rigid or RigidReferences; On the Stanley Depth and the Schmitt-Vogel Number of Squarefree Monomial Ideals; 1 Introduction; 2 Schmitt-Vogel Number and Stanley Depth; References; Binomial Edge Ideals: A Survey; 1 Introduction; 2 Gröbner Bases and Koszul Property; 3 Primary Decomposition and Minimal Primes; 4 Cohen-Macaulay Binomial Edge Ideals; 5 Minimal Graded Free Resolution; References; On Codimension Two Flats in Fermat-Type Arrangements; 1 Introduction; 2 Notation and Basic Properties; 3 Fermat Arrangements of Codimension Two Flats
000843395 5058_ $$a4 The Non-containment Result5 Concluding Remarks; References; The Monomial Ideal of Independent Sets Associated to a Graph; 1 Introduction; 2 Preliminaries; 3 Invariants of the Monomial Ideal of Independent Sets; 4 Applications on Some Classes of Graphs; 4.1 The Path Graph Pn; 4.2 The Centipede Graph; 4.3 Powers of the Cycle Graph; References; A Bound on Degrees of Primitive Elements of Toric Ideals of Graphs; 1 Introduction; 2 Graver Bases and Circuits in Toric Ideals of Graphs; 3 Further Remarks; References; Betti Numbers for Numerical Semigroup Rings; 1 Introduction; 2 Algebraic Warm-Up
000843395 5058_ $$a3 The Type of a Numerical Semigroup4 Shifted Families of Semigroups and Upper Bounds for the Number of Defining Equations; 5 Betti Numbers for Simple Gluings; 6 Some Examples; 6.1 Complete Intersections; 6.2 Arithmetic Sequences; 7 Embedding Dimension at Most 3; 7.1 The 2-Generated Case; 7.2 The 3-Generated Case; 8 Large Betti Numbers in Embedding Dimension 4; 8.1 Bresinsky Semigroups; 8.2 Arslan Semigroups; 9 Embedding Dimension 4, Continued; 9.1 AA-Sequences; 9.2 Symmetric Semigroups; 9.3 Pseudosymmetric Semigroups; 9.4 Further Extensions; References
000843395 506__ $$aAccess limited to authorized users.
000843395 588__ $$aOnline resource; title from PDF title page (SpringerLink, viewed June 14, 2018).
000843395 650_0 $$aCommutative algebra$$vCongresses.
000843395 650_0 $$aCombinatorial analysis$$vCongresses.
000843395 7001_ $$aEne, Viviana,$$d1960-$$eeditor.
000843395 7001_ $$aMiller, Ezra,$$d1974-$$eeditor.
000843395 7112_ $$aEMS Summer School on Multigraded Algebra and Applications$$d(2016 :$$cMoieciu de Sus, Romania)
000843395 830_0 $$aSpringer proceedings in mathematics & statistics ;$$vv. 238.
000843395 852__ $$bebk
000843395 85640 $$3SpringerLink$$uhttps://univsouthin.idm.oclc.org/login?url=http://link.springer.com/10.1007/978-3-319-90493-1$$zOnline Access$$91397441.1
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