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Analysis of ultrashort laser pulse interactions with metal films using a two-temperature model

Object's details: Analysis of ultrashort laser pulse interactions with metal films using a two-temperature model

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Structure

Prace Naukowe Instytutu Matematyki i Informatyki=Scientific Research of the Institute of Mathematics and Computer Science.

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Description

Title:
Analysis of ultrashort laser pulse interactions with metal films using a two-temperature model
Group title:
Journal of Applied Mathematics and Computational Mechanics
Creator:
Majchrzak Ewa
;
Dziatkiewicz, Jolanta
Subject and Keywords:
microscale heat transfer
;
two-temperature model
;
finite difference method
Publisher:
Wydaw. Politechniki Częstochowskiej
Date:
2015
Resource Type:
czasopismo
Resource Identifier: oai:www.sbc.org.pl:296717
Language:
eng
Coverage:
2002-2012
Oryginal in:
Biblioteka Główna Politechniki Częstochowskiej

Object is located in the collections:

Educational materials

Publications of the Participants

Additional information

Creation date: 2017-12-05
Last modification date: 2020-12-12
Content object's number of views: 61
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See also

Application Of The Two-Temperature Model For a Numerical Study Of Multiple Laser Pulses Interactions With Thin Metal Films

Creator:Majchrzak Ewa; Dziatkiewicz, Jolanta

Date:2012

Type:artykuł

Heat flux formulations for 1D dual-phase lag equation

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Date:2015

Type:czasopismo

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Creator:Koç Dilara Altan; Gülsu Mustafa

Date:2021

Type:artykuł

Simplified model of thermal interactions between environment,protective clothing and skin tissue

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Date:2014

Type:czasopismo

Journal of Applied Mathematics and Computational Mechanics

Creator:Tuzikiewicz Wioletta; Duda, Mateusz

Date:2015

Type:artykuł

1D generalized dual-phase lag equation. Sensitivity analysis with respect to the porosity

Creator:Kałuża Grażyna; Majchrzak Ewa; Turchan Łukasz

Date:2016

Type:artykuł

Numerical scheme for one-phase 1D fractional Stefan problem usingthe similarity variable technique

Creator:Błasik Marek

Date:2014

Type:czasopismo

The finite difference method on adaptive mesh for singularly perturbed nonlinear 1D reaction diffusion boundary value problems

Creator:Duru Hakkı; Güneş Baransel

Date:2020

Type:artykuł

Information on financing

The project is co-financed by the European Union from the European Regional Development Fund under the Regional Operational Program of the Silesian Voivodeship for the years 2014 - 2020 Silesian Digitarium. Digitization and access to the resources of cultural institutions of the Silesian Voivodeship.

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