This paper presents an end-to-end framework for calibrating wind power forecast models to minimize operational costs in two-stage power markets, where the first stage involves a distributionally robust optimal power f...
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We present Word2Minecraft, a system that leverages large language models to generate playable game levels in Minecraft based on structured stories. The system transforms narrative elements—such as protagonist goals, ...
An oriented graph (Formula presented.) is converse invariant if, for any tournament (Formula presented.), the number of copies of (Formula presented.) in (Formula presented.) is equal to that of its converse (Formula ...
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The random intersection graph model G(n,m,p) is considered. Due to substantial edge dependencies, studying even fundamental statistics such as the subgraph count is significantly more challenging than in the classical...
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Analytical solutions of differential equations offer exact insights into fundamental behaviors of physical processes. Their application, however, is limited as finding these solutions is difficult. To overcome this li...
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Statistical Linkage Learning (SLL) is a part of many state-of-the-art optimizers. The purpose of SLL is to discover variable interdependencies. It has been shown that the effectiveness of SLL-using optimizers is highl...
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Graph Neural Networks (GNNs) have achieved remarkable success across diverse tasks on graph-structured data, primarily through the use of learned weights in message passing layers. In this paper, we demonstrate that r...
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The ability to deliver results promptly has become crucial for analytical frameworks due to the swift increase in data volumes. Complex algorithms are needed to schedule data processing activities on distributed compu...
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Sentiment analysis (SA) plays a vital role in Natural Language Processing (NLP) by identifying sentiments expressed in text. Although significant advances have been made in SA for widely spoken languages, low-resource...
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In this paper, we study the global existence, uniqueness and polynomial stability of mild solutions for the Keller–Segel–Navier–Stokes system in the framework of Marcinkiewicz spaces, i.e., weak- $$L^p$$ spaces $$L...
In this paper, we study the global existence, uniqueness and polynomial stability of mild solutions for the Keller–Segel–Navier–Stokes system in the framework of Marcinkiewicz spaces, i.e., weak- $$L^p$$ spaces $$L^{p,\infty }(\mathbb {R}^d)$$ , where $$d \geqslant 4$$ . In our strategy, we first combine the $$L^{p,d_1}-L^{q,d_2}$$ heat estimates and Yamazaki-type estimates of the heat semigroup with fixed point arguments to obtain the global well-posedness of mild solutions by using a fixed point lemma. Then, we establish a polynomial stability of such solutions.
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