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Logic Journal of IGPL, 1998
In previous work by \textit{H. Andréka, J. van Benthem}, and \textit{I. Németi} [ibid. 3, No. 5, 685-720 (1995; Zbl 0840.03010)], some finite-variable fragments of first-order logic were defined via Kripke-style translations of multi-modal logic. Then these fragments were proved to be decidable.
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In previous work by \textit{H. Andréka, J. van Benthem}, and \textit{I. Németi} [ibid. 3, No. 5, 685-720 (1995; Zbl 0840.03010)], some finite-variable fragments of first-order logic were defined via Kripke-style translations of multi-modal logic. Then these fragments were proved to be decidable.
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A First-Order Inquisitive Semantics
2010This paper discusses the extension of propositional inquisitive semantics [Ciardelli and Roelofsen, 2009a, Groenendijk and Roelofsen, 2009] to the first order setting. We show that such an extension requires essential changes in some of the core notions of inquisitive semantics, and we propose and motivate a semantics which retains the essential ...
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The Single First Order Equation
1971A partial differential equation (henceforth abbreviated as P.D.E.) for a function u(x,y,...) is a relation of the form $$ F\left( {x,y, \ldots ,u,{u_x},{u_y}, \ldots ,{u_{xx}},{u_{xy}}, \ldots } \right) = 0, $$ (1.1) where F is a given function of the independent variables x,y,..., and of the “unknown” function u and of a finite number of its
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Reduced order and surrogate models for gravitational waves
Living Reviews in Relativity, 2022Manuel Tiglio, Aaron Villanueva
exaly
High-order fully actuated system approaches: Part III. Robust control and high-order backstepping
International Journal of Systems Science, 2021Guang-Ren Duan
exaly
Review of second-order models for adsorption systems
Journal of Hazardous Materials, 2006Yuh-Shan Ho
exaly
Prediction from Molecular Shape of Solute Orientational Order in Liquid Crystals
Chemical Reviews, 1998C A De Lange
exaly

