Applied categorical structures文章索引

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期刊名：Applied categorical structures

缩写：APPL CATEGOR STRUCT

ISSN：0927-2852

e-ISSN：1572-9095

IF/分区：0.6/Q3

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共收录本刊相关文章索引742条

A Model Structure on the Category of [Formula: see text] -Categories with Strict Morphisms [0.03%] 严格 morphism 的 [Formula: see text] 类别的范畴上的模型结构

Mattia Ornaghi Mattia Ornaghi

We prove that the category of (strictly unital) A ∞ -categories, linear over a commutative ring R, with strict A ∞ -morphisms has a cofibrantly generated model structure. In this model structure every object is fibrant and...

Applied categorical structures. 2026;34(4):29. DOI:10.1007/s10485-026-09870-2 2026

A Criterion for Categories on Which Every Grothendieck Topology is Rigid [0.03%] 一个关于每个Grothendieck拓扑都是刚性的范畴的判据

Jérémie Marquès Jérémie Marquès

Let [Formula: see text] be a small category. The subtoposes of [Formula: see text] are sometimes all of the form [Formula: see text] where [Formula: see text] is a full subcategory of [Formula: see text]. This is the case for instance when ...

Applied categorical structures. 2025;33(6):37. DOI:10.1007/s10485-025-09833-z 2025

Kan Extensions are Partial Colimits [0.03%] kan扩张是部分余极限

Paolo Perrone,Walter Tholen Paolo Perrone

One way of interpreting a left Kan extension is as taking a kind of "partial colimit", whereby one replaces parts of a diagram by their colimits. We make this intuition precise by means of the partial evaluations sitting in the so-called ba...

Applied categorical structures. 2022;30(4):685-753. DOI:10.1007/s10485-021-09671-9 2022

Interior Operators, Open Morphisms and the Preservation Property [0.03%] 内部算子、开态射与保真性属性

Castellini, Gabriele Castellini

Applied Categorical Structures. 2015;23(3):311-322. DOI:10.1007/s10485-013-9337-4 2015

Bicompletion and Samuel Bicompactification [0.03%] 双完备与塞缪尔双紧化

G. C. L. Brümmer; H.-P. A. Künzi G. C. L. Brümmer; H.-P. A. Künzi

Applied Categorical Structures. 2002;10(3):317-330. DOI:10.1023/a:1015240428548 2002

A Categorical Foundation for Bayesian Probability [0.03%] 贝叶斯概率的范畴基础

Jared Culbertson,Kirk Sturtz Jared Culbertson

Applied Categorical Structures. 2014;22(4):647-662. DOI:10.1007/s10485-013-9324-9 2014

An Intrinsic Homotopy Theory for Simplicial Complexes, with Applications to Image Analysis [0.03%] 单纯复形的内在同伦理论及其在图像分析中的应用

Marco Grandis Marco Grandis

Applied Categorical Structures. 2002;10(2):99-155. DOI:10.1023/a:1014326730784 2002

OnN-Summations, I [0.03%] 关于N-S求和，我

J. Fillmore; D. Pumplün; H. Röhrl J. Fillmore; D. Pumplün; H. Röhrl

Applied Categorical Structures. 2002;10(3):291-315. DOI:10.1023/a:1015215528380 2002

Monads on Composition Graphs [0.03%] 组合图上的单子

Lutz Schröder Lutz Schröder

Applied Categorical Structures. 2002;10(3):221-236. DOI:10.1023/a:1015200105427 2002

Model Categories in Algebraic Topology [0.03%] 代数拓扑中的模型范畴

Kathryn Hess Kathryn Hess

Applied Categorical Structures. 2002;10(3):195-220. DOI:10.1023/a:1015218106586 2002