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https://doi.org/10.1007/978-981-16-5997-3Let Δ be a finite simplicial complex on the vertex set . = {.,..., .}. Recall that this means that Δ is a collection of subsets of . such that .. The elements of Δ are called .. If . ∈ Δ, then define dim .: = |.| − 1 and dim Δ: = max.(dim .. Let . = dim Δ + 1. Given any field . we now define the . (or .) .[Δ] of the complex Δ.上下倒置 发表于 2025-3-24 01:01:34
Realizing End-to-End Supply Chain Finance,In this chapter we will briefly survey some additional topics related to combinatorics and commutative algebra, mostly dealing with the face ring of a simplicial complex. Our main focus will be on properties of face rings which have applications to combinatorics.aggressor 发表于 2025-3-24 04:42:53
The Face Ring of a Simplicial Complex,Let Δ be a finite simplicial complex on the vertex set . = {.,..., .}. Recall that this means that Δ is a collection of subsets of . such that .. The elements of Δ are called .. If . ∈ Δ, then define dim .: = |.| − 1 and dim Δ: = max.(dim .. Let . = dim Δ + 1. Given any field . we now define the . (or .) .[Δ] of the complex Δ.climax 发表于 2025-3-24 09:49:05
Further Aspects of Face Rings,In this chapter we will briefly survey some additional topics related to combinatorics and commutative algebra, mostly dealing with the face ring of a simplicial complex. Our main focus will be on properties of face rings which have applications to combinatorics.新星 发表于 2025-3-24 12:48:28
Realizing End-to-End Supply Chain Finance,the text. In general the reader may prefer to begin with Chapter 1 and refer back to this chapter only when necessary. We assume the reader is familiar with standard (first-year graduate) material but has no specialized knowledge of combinatorics, commutative algebra, homological algebra, or algebracancellous-bone 发表于 2025-3-24 17:29:05
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Combinatorics and Commutative Algebra978-0-8176-4433-8Series ISSN 0743-1643 Series E-ISSN 2296-505XBALE 发表于 2025-3-25 00:26:23
Realizing End-to-End Supply Chain Finance,the text. In general the reader may prefer to begin with Chapter 1 and refer back to this chapter only when necessary. We assume the reader is familiar with standard (first-year graduate) material but has no specialized knowledge of combinatorics, commutative algebra, homological algebra, or algebraic topology.