Development of a unified heat transfer model with special emphasis on thermal conduction

Date

1999-07-01

Author

Kilkis, BI
Suntur, ASR

Metadata

Show full item record

This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.

Item Usage Stats

106
views

0
downloads

It is postulated that energy fields in space and matter are quantized by an entity having coincident properties of wave and virtual matter. A unified link between thermal radiation and conduction was established as confirmed by Planck's quantum theory, and a unified heat transfer equation was developed. One-dimensional, steady-state thermal conduction was solved by using approximate scatter and mobility models in this equation. Coefficient of thermal conductivity of various materials were calculated and compared with the literature. Even with approximate scatter and mobility models, a good agreement was observed. (C) 1999 Elsevier Science Ltd.

URI

https://hdl.handle.net/11511/65278

Journal

INTERNATIONAL COMMUNICATIONS IN HEAT AND MASS TRANSFER

DOI

https://doi.org/10.1016/s0735-1933(99)00052-4

Collections

Department of Mechanical Engineering, Article

Suggestions

OpenMETU
Core

İnvestigating the semileptonic B to K1(1270,1400) decays in QCD sum rules Dağ, Hüseyin; Zeyrek, Mehmet Tevfik; Department of Physics (2010) Quantum Chromodynamics(QCD) is part of the Standard Model(SM) that describes the interaction of fundamental particles. In QCD, due to the fact that strong coupling constant is large at low energies, perturbative approaches do not work. For this reason, non-perturbative approaches have to be used for studying the properties of hadrons. Among several non-perturbative approaches, QCD sum rules is one of the reliable methods which is applied to understand the properties of hadrons and their interactions.\ In th...
Definition of the Riesz derivative and its application to space fractional quantum mechanics Bayin, Selcuk S. (2016-12-01) We investigate and compare different representations of the Riesz derivative, which plays an important role in anomalous diffusion and space fractional quantum mechanics. In particular, we show that a certain representation of the Riesz derivative, Rax, that is generally given as also valid for alpha = 1, behaves no differently than the other definition given in terms of its Fourier transform. In the light of this, we discuss the alpha -> 1 limit of the space fractional quantum mechanics and its consistency...
Energy-momentum of a stationary beam of light in teleparallel gravity Aydogdu, Oktay; Salti, Mustafa (Springer Science and Business Media LLC, 2006-01-01) In this paper, we utilize the teleparallel gravity analogs of the energy and momentum definitions of Bergmann-Thomson and Landau-Lifshitz in order to explicitly evaluate the energy distribution (due to matter and fields including gravity) based on the Bormor space-time, it is shown that for a stationary beam of light, these energy-momentum definitions give the same result. Furthermore, this result supports the viewpoint of Cooperstock and also agree with the previous works by Bringley and Gad.
Observation of the rare B-s(0)->mu(+)mu(-) decay from the combined analysis of CMS and LHCb data Khachatryan, V.; et. al. (2015-06-01) The standard model of particle physics describes the fundamental particles and their interactions via the strong, electromagnetic and weak forces. It provides precise predictions for measurable quantities that can be tested experimentally. The probabilities, or branching fractions, of the strange B meson (B-s(0)) and the B-0 meson decaying into two oppositely charged muons (mu(+) and mu(-)) are especially interesting because of their sensitivity to theories that extend the standard model. The standard model...
Demonstration of quantum contextuality via Hardy Paradox Yolsever, Yankı; Turgut, Sadi; Department of Physics (2022-9) Quantum contextuality is one of the most fundamental foundations of Quantum Mechanics. In this thesis, we have examined the Hardy-type proof of quantum contextuality which is first developed by Lucien Hardy for quantum non-locality and later adapted to Quantum contextuality by Adan Cabello and his colleagues to 3-dimensional systems with a minimum of 5 observables. We have reformulated their method in terms of logical implications and adapted it to 4-dimensional and 5-dimensional systems with using fewer ob...

Citation Formats

B. Kilkis and A. Suntur, “Development of a unified heat transfer model with special emphasis on thermal conduction,” INTERNATIONAL COMMUNICATIONS IN HEAT AND MASS TRANSFER, pp. 657–667, 1999, Accessed: 00, 2020. [Online]. Available: https://hdl.handle.net/11511/65278.