Results 51 to 60 of about 19,440 (140)
A Variational Formulation of Symplectic Noncommutative Mechanics
The standard lore in noncommutative physics is the use of first order variational description of a dynamical system to probe the space noncommutativity and its consequences in the dynamics in phase space.
Anderson I. +5 more
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A generalized fixed point theorem in non-Newtonian calculus
In thispaper, a generalized fixed point theorem and its results are established in theconcept of multiplicative distance which was introduced by Agamirza et.al [3]to improve the non-Newtonian calculus. Our results include some existingresults in the concept of multiplicative metric space.
openaire +2 more sources
Binding quantum matter and space-time, without romanticism
Understanding the emergence of a tangible 4-dimensional space-time from a quantum theory of gravity promises to be a tremendously difficult task. This article makes the case that this task may not have to be carried.
Tilloy, Antoine
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Analysis of thin film flows is an important topic in fluid dynamics due to the large number of industrial applications such as food processing, chip manufacturing, irrigation, oil refining process, painting finishing, etc.
Mubashir Qayyum +5 more
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Refinement of Midpoint and Trapezoid Type Inequalities for Multiplicatively Convex Functions [PDF]
In this study, we first establish two new identities for multiplicative differentiable functions. Based on these identities, we derive the midpoint and trapezoid type inequalities.
Amel Berhail, Badreddine Meftah
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Flow development region in the boundary layer: two-component molecular viscosity and partial slip
The subject of this study is the flow development region of laminar incompressible fluid flow in the boundary layer. This flow is an example where a direct application of the Navier-Stokes equations of gradient-free laminar incompressible fluid flow, in ...
Pavlo Lukianov, Lin Song
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Hydrodynamic Flows on Curved Surfaces: Spectral Numerical Methods for Radial Manifold Shapes
We formulate hydrodynamic equations and spectrally accurate numerical methods for investigating the role of geometry in flows within two-dimensional fluid interfaces.
Atzberger, Paul J., Gross, Ben J.
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Companion of Ostrowski Inequality for Multiplicatively Convex Functions [PDF]
The objective of this paper is to examine integral inequalities related to multiplicatively differentiable functions. Initially, we establish a novel identity using the two-point Newton-Cotes formula for multiplicatively differentiable functions.
Badreddine Meftah +3 more
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The Newtonian limit for perfect fluids
We prove that there exists a class of non-stationary solutions to the Einstein-Euler equations which have a Newtonian limit. The proof of this result is based on a symmetric hyperbolic formulation of the Einstein-Euler equations which contains a singular
Oliynyk, Todd A.
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Fractional Hermite–Hadamard Inequalities in Non-Newtonian Calculus Focusing on h-GG-Convex Functions
The aim of this paper is to develop new Hermite–Hadamard–type inequalities within the framework of fractional GG-multiplicative calculus. By employing the GG-multiplicative Riemann–Liouville fractional integral operators, we introduce a novel class of ...
Bouharket Benaissa +3 more
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