Results 171 to 180 of about 54,737 (202)
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Pullback in Partial Morphism Categories

Applied Categorical Structures, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shir Ali Nasab, A. R., Hosseini, S. N.
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The Pullback Equation

2017
The aim of this course is the study of the pullback equation. More precisely we want to find a map \(\varphi: \mathbb{R}^{n} \rightarrow \mathbb{R}^{n},\) preferably we want this map to be a diffeomorphism, that satisfies the above equation, where f, g are differential k-forms, 0 ≤ k ≤ n. Most of the time we will require these two forms to be closed.
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The pullback attractor

2012
The global attractor, whose well established definition we recall below, is an object that captures the asymptotic behaviour of autonomous systems. The aim of this chapter is to introduce the ‘pullback attractor’, which seems to be the correct generalisation of this concept for use with non-autonomous processes.
Alexandre N. Carvalho   +2 more
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Integration by Pullback

1991
We interrupt our study of differential calculus to apply the results of Section 4 of Chapter 7 to the outstanding problem of evaluating pullbacks.
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Pullback Grammars Are Context-Free

2008
Following earlier work on pullback rewriting, we describe here the notion of graph grammar relevant to our formalism. We then show that pullback grammars are context-free and provide a surprising example, namely the context-free generation of square grids.
Ly, Olivier, Chen, Rui, Bauderon, Michel
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On Henselian Pullbacks

2017
This chapter develops a number of analogous results on Henselian Pullbacks. It seeks to characterize Henselian valuation domains through corollaries based on the characterization of valuation domains as the quasilocal integrally closed coherent going-down domains. The chapter also gives an application of the results on Henselian pullbacks.
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Injective Modules over Pullbacks

Journal of the London Mathematical Society, 1985
FACCHINI, ALBERTO, P. VAMOS
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Hybrid machine learning for pullback force forecasting during horizontal directional drilling

Automation in Construction, 2021
Hong-fang Lu, John C Matthews
exaly  

PULLBACK CROSSED MODULES OF ALGEBROIDS

2008
In this paper, we present algebroids and crossed modules of algebroids. We also define pullbackcrossed module of algebroids.
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PULLBACK SIMPLICIAL ALGEBRAS

2011
Geriçekme simplisel obje Glenn [6] tarafından tanımlanmıştır. Bu çalışmadadeğişmeli cebirler için inceliyeceğiz. 
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