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Mathematical and Physical Continuity
The Australasian Journal of Logic, 2008 There is general agreement in mathematics about what continuity is. In this paper we examine how well the mathematical definition lines up with common sense notions. We use a recent paper by Hud Hudson as a point of departure. Hudson argues that two objects moving continuously can coincide for all but the last moment of their histories and yet be ...
Mark Colyvan, Kenny Easwaran
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Another Journal on Mathematical Logic and Mathematical Physics?
Axioms, 2011 It is my great pleasure to welcome you to Axioms: Mathematical Logic and Mathematical Physics, a new open access journal, which is dedicated to the foundations (structure and axiomatic basis, in particular) of mathematical and physical theories, not only
Angel Garrido
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Indeterminism in physics and intuitionistic mathematics [PDF]
Synthese, 2021 AbstractMost physics theories are deterministic, with the notable exception of quantum mechanics which, however, comes plagued by the so-called measurement problem. This state of affairs might well be due to the inability of standard mathematics to “speak” of indeterminism, its inability to present us a worldview in which new information is created as ...
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A gradient-enhanced approach for stable finite element approximations of reaction-convection-diffusion problems [PDF]
Journal of Theoretical, Computational and Applied MechanicsWe develop a micromorphic-based approach for finite element stabilization of reaction-convection-diffusion equations, by gradient enhancement of the field of interest via introducing an auxiliary variable. The well-posedness of the coupled-field approach
Soheil Firooz +2 more
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Reciprocal Transformations in Relativistic Gasdynamics. Lie Group Connections [PDF]
Open Communications in Nonlinear Mathematical Physics, 2021 Reciprocal transformations associated with admitted conservation laws were originally used to derive invariance properties in non-relativistic gasdynamics and applied to obtain reduction to tractable canonical forms.
Sergey V. Meleshko, Colin Rogers
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Understanding student use of differentials in physics integration problems
Physical Review Special Topics. Physics Education Research, 2013 This study focuses on students’ use of the mathematical concept of differentials in physics problem solving. For instance, in electrostatics, students need to set up an integral to find the electric field due to a charged bar, an activity that involves ...
Dehui Hu, N. Sanjay Rebello
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THE MATHEMATICS OF ELEMENTARY PHYSICS [PDF]
School Science and Mathematics, 1920 n ...
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Using Spreadsheet Modeling in Basic Physics Laboratory Practice for Physics Education Curriculum
International Journal of Science and Applied Science: Conference Series, 2017 Physics is one of a branch of science which uses much of mathematical concept. Usually, the concept of physics is expressed in a mathematical equation; it will make physics easier to be understood.
Ahmad Fauzi +3 more
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Students' Perceptions of Mathematical Physics E-Module on Multiple Integral Material
Journal of Education Technology, 2021 Mathematical physics is often considered a very difficult subject to study, one of the reasons that makes this happen is the lack of learning media that supports students. In addition, most of the existing media are in foreign languages, so in this case
Astalini Astalini +3 more
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