Results 1 to 10 of about 585 (86)
The vegetation index–land surface temperature (VI–LST) feature space method is widely used for regional evapotranspiration (ET) estimation, linking vegetation cover with the temperature–ET response while balancing model complexity and efficiency. The key
Lu Yang, Huade Guan, Songhao Shang
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Descent for Priestley Spaces [PDF]
A preordered (ordered) topological space is a triple \((X,\tau ,\leq )\) where \(X\) is a set, \(\tau \) is a topology on \(X\) and \(\leq \) is a preorder (order) on \(X.\) An ordered space \((X,\tau ,\leq )\) is said to be totally order-disconnected if given \(x\nleqslant y\) in \(X\) there exists a clopen decreasing subset \(U\) of \(X\) (i.e.
Manuela Sobral, Sobral Manuela
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Duality theory for enriched Priestley spaces
The term Stone-type duality often refers to a dual equivalence between a category of lattices or other partially ordered structures on one side and a category of topological structures on the other. This paper is part of a larger endeavour that aims to extend a web of Stone-type dualities from ordered to metric structures and, more generally, to ...
Dirk Hofmann
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Vietoris hyperspaces over scattered Priestley spaces
We study Vietoris hyperspaces of closed and closed final sets of Priestley spaces. We are particularly interested in Skula topologies. A topological space is \emph{Skula} if its topology is generated by differences of open sets of another topology. A compact Skula space is scattered and moreover has a natural well-founded ordering compatible with the ...
Taras Banakh +2 more
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We give a purely order-theoretic characterization of complete lattices that are compact totally order-disconnected (Priestley) spaces with respect to the Lawson topology. We also characterize complete lattices that are Priestley spaces with respect to the interval topology.
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Expanding Belnap 2: the dual category in depth [PDF]
Bilattices, which provide an algebraic tool for simultaneously modelling knowledge and truth, were introduced by N.D. Belnap in a 1977 paper entitled How a computer should think.
Andrew Craig +2 more
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Remarks on Hyperspaces for Priestley Spaces
The Vietoris space of a Stone space plays an important role in the coalgebraic approach to modal logic. When generalizing this to positive modal logic, there is a variety of relevant hyperspace constructions based on various topologies on a Priestley space and mechanisms to topologize the hyperspace of closed sets.
Guram Bezhanishvili +2 more
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Relational representations of algebraic lattices and their applications
In this paper, we define the concepts of strongly regular relation, finitely strongly regular relation, and generalized finitely strongly regular relation, and get the relational representations of strongly algebraic, hyperalgebraic, and quasi ...
Luo Shuzhen, Xu Xiaoquan
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Variable-basis Categorically-algebraic Dualities
The manuscript continues our study on developing a categorically-algebraic (catalg) analogue of the theory of natural dualities of D. Clark and B. Davey, which provides a machinery for obtaining topological representations of algebraic structures.
Sergey A. Solovyov
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On Uncertainties of the Priestley-Taylor/LST-Fc Feature Space Method to Estimate Evapotranspiration: Case Study in an Arid/Semiarid Region in Northwest China [PDF]
Accurate evapotranspiration (ET) estimation is very crucial for water resource management, particularly for the arid and semi-arid region. The remote sensing-based Priestley-Taylor method (RS-PT method) can estimate ET at regional scale, using the feature space of remotely sensed land surface temperature (LST) and vegetation index (VI).
Zhansheng Li, Li Jia 0001, Jing Lu
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