On the Numerical Solution of the One Dimentional Transiental Phenomena of Heat Conduction in a Furnace Wall

Journal of the Ceramic Association Japan ◽

10.2109/jcersj1950.67.73 ◽

1959 ◽

Vol 67 (757) ◽

pp. 73-80

Author(s):

Shinroku SAITO

Keyword(s):

Heat Conduction ◽

Numerical Solution ◽

Furnace Wall ◽

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The use of energy lLagrangian coordinates for a numerical solution of the one-dimensional heat conduction equation

USSR Computational Mathematics and Mathematical Physics ◽

10.1016/0041-5553(86)90099-6 ◽

1986 ◽

Vol 26 (4) ◽

pp. 195-198

Author(s):

Yu.A. Bondarenko ◽

V.N. Sofronov

Keyword(s):

Heat Conduction ◽

Numerical Solution ◽

Heat Conduction Equation ◽

Conduction Equation ◽

One Dimensional ◽

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On the Numerical Solution of One Dimentional Transient Heat Conduction in a Furnace Wall of Varying Thermal Diffusivity as a Positional Function

Journal of the Ceramic Association Japan ◽

10.2109/jcersj1950.67.761_149 ◽

1959 ◽

Vol 67 (761) ◽

pp. 149-157

Author(s):

Shinroku SAITO

Keyword(s):

Heat Conduction ◽

Thermal Diffusivity ◽

Numerical Solution ◽

Transient Heat Conduction ◽

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Efficient Technique for the Numerical Solution of the One-Dimensional Inverse Problem of Heat Conduction

Numerical Heat Transfer Part B Fundamentals ◽

10.1080/10407798108547046 ◽

1981 ◽

Vol 4 (2) ◽

pp. 229-238

Author(s):

B. F. Blackwell

Keyword(s):

Inverse Problem ◽

Heat Conduction ◽

Numerical Solution ◽

Efficient Technique ◽

One Dimensional ◽

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EFFICIENT TECHNIQUE FOR THE NUMERICAL SOLUTION OF THE ONE-DIMENSIONAL INVERSE PROBLEM OF HEAT CONDUCTION

Numerical Heat Transfer ◽

10.1080/01495728108961789 ◽

1981 ◽

Vol 4 (2) ◽

pp. 229-238 ◽

Author(s):

B. F. Blackwell

Keyword(s):

Inverse Problem ◽

Heat Conduction ◽

Numerical Solution ◽

Efficient Technique ◽

One Dimensional ◽

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Numerical Solution using SPH Method: An Application to Transient Heat Conduction

10.26678/abcm.cobem2019.cob2019-0748 ◽

2019 ◽

Author(s):

Almério José Venâncio Pains Soares Pamplona ◽

Karoliny Freitas Silva ◽

Cláudio Bucar Filho ◽

Joel Vasco

Keyword(s):

Heat Conduction ◽

Numerical Solution ◽

Transient Heat Conduction ◽

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Numerical solution of the one-dimensional Burgers’ equation: Implicit and fully implicit exponential finite difference methods

Pramana ◽

10.1007/s12043-013-0599-z ◽

2013 ◽

Vol 81 (4) ◽

pp. 547-556 ◽

Author(s):

BILGE INAN ◽

AHMET REFIK BAHADIR

Keyword(s):

Finite Difference ◽

Numerical Solution ◽

Burgers Equation ◽

Finite Difference Methods ◽

One Dimensional ◽

Fully Implicit ◽

Difference Methods ◽

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Numerical solution of nonlinear inverse heat conduction problem with a radiation boundary condition

International Journal for Numerical Methods in Engineering ◽

10.1002/nme.1620200608 ◽

1984 ◽

Vol 20 (6) ◽

pp. 1057-1066 ◽

Author(s):

R. C. Mehta

Keyword(s):

Boundary Condition ◽

Heat Conduction ◽

Numerical Solution ◽

Heat Conduction Problem ◽

Inverse Heat Conduction Problem ◽

Inverse Heat Conduction ◽

Radiation Boundary Condition ◽

Radiation Boundary

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New Method for Rapid Numerical Solution of the One-Dimensional Schrödinger Equation

Physical Review Letters ◽

10.1103/physrevlett.29.1350 ◽

1972 ◽

Vol 29 (19) ◽

pp. 1350-1353 ◽

Author(s):

William I. Newman ◽

Walter R. Thorson

Keyword(s):

Schrödinger Equation ◽

Numerical Solution ◽

Schrodinger Equation ◽

One Dimensional ◽

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Optimization of the one-dimensional transient heat conduction problems using extended entransy analyses

International Journal of Heat and Mass Transfer ◽

10.1016/j.ijheatmasstransfer.2017.08.101 ◽

2018 ◽

Vol 116 ◽

pp. 166-172 ◽

Author(s):

Yu-Chao Hua ◽

Tian Zhao ◽

Zeng-Yuan Guo

Keyword(s):

Heat Conduction ◽

Transient Heat Conduction ◽

One Dimensional ◽

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A numerical solution of an inverse boundary value problem of heat conduction using the Volterra equations of the first kind

Сибирский журнал вычислительной математики ◽

10.15372/sjnm20150307 ◽

2015 ◽

Vol 18 (3) ◽

Keyword(s):

Heat Conduction ◽

Boundary Value Problem ◽

Numerical Solution ◽

Boundary Value ◽

Volterra Equations ◽

Inverse Boundary ◽

Inverse Boundary Value Problem

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