Results 21 to 30 of about 3,826,655 (285)
CCSMR: A Combinatorial Category Space-Based Model for Recommendation
Various side information has been exploited in recommender systems to help users finding items they prefer to alleviate data sparsity. Because item category can be used to view the user's preference in a high-level scope and an item can have more than ...
Chunjing Xiao +4 more
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Category Management Methods as a Basis for organizing a Balanced Procurement Model
The validity and rational organization of procurement activities is one of the most significant factors of successful development, increasing the efficiency and effectiveness of economic activity as an individual business entity and large economic ...
A. M. Levandovskaia
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Predicting Category Intuitiveness With the Rational Model, the Simplicity Model, and the Generalized Context Model [PDF]
Naïve observers typically perceive some groupings for a set of stimuli as more intuitive than others. The problem of predicting category intuitiveness has been historically considered the remit of models of unsupervised categorization.
Bailey, T. M., Pothos, E. M.
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On Combinatorial Model Categories [PDF]
Combinatorial model categories were introduced by J. H. Smith as model categories which are locally presentable and cofibrantly generated. He has not published his results yet but proofs of some of them were presented by T. Beke or D. Dugger. We are contributing to this endeavour by proving that weak equivalences in a combinatorial model category form ...
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In recent decades, there has been a significant increase in systems’ complexity, leading to a rise in the need for more and more models. Models created with different intents are written using different formalisms and give diverse system representations.
Julien Vidalie +3 more
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The homotopy theory of coalgebras over a comonad [PDF]
Let K be a comonad on a model category M. We provide conditions under which the associated category of K-coalgebras admits a model category structure such that the forgetful functor to M creates both cofibrations and weak equivalences.
Hess, Kathryn, Shipley, Brooke
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Model categories with simple homotopy categories
In the present article, we describe constructions of model structures on general bicomplete categories. We are motivated by the following question: given a category $\mathcal{C}$ with a subcategory $w\mathcal{C}$ closed under retracts, when is there a model structure on $\mathcal{C}$ with $w\mathcal{C}$ as the subcategory of weak equivalences? We begin
Droz, Jean-Marie, Zakharevich, Inna
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Toward A Dual-Learning Systems Model of Speech Category Learning
More than two decades of work in vision posits the existence of dual-learning systems of category learning. The reflective system uses working memory to develop and test rules for classifying in an explicit fashion, while the reflexive system operates by
Bharath eChandrasekaran +2 more
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Category-Theoretic Formulation of the Model-Based Systems Architecting Cognitive-Computational Cycle
We introduce the Concept→Model→Graph→View Cycle (CMGVC). The CMGVC facilitates coherent architecture analysis, reasoning, insight, and decision making based on conceptual models that are transformed into a generic, robust graph data structure (GDS).
Yaniv Mordecai +2 more
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Homotopy theory of Moore flows (II)
This paper proves that the q-model structures of Moore flows and of multipointed d-spaces are Quillen equivalent. The main step is the proof that the counit and unit maps of the Quillen adjunction are isomorphisms on the q-cofibrant objects (all objects ...
Philippe Gaucher
doaj

