On a system without critical points arising in heat conductivity theory

Inna Samuilik; Felix Sadyrbaev

doi:10.37394/232012.2022.17.17

On a system without critical points arising in heat conductivity theory

Inna Samuilik
, Felix Sadyrbaev

Latvijas Universitāte

Daugavpils University

Zinātniskās darbības rezultāts: Devums žurnālam › Zinātniskais raksts (žurnālā) › koleģiāli recenzēts

2 Atsauces (Scopus)

Kopsavilkums

A two-point boundary value problem for the second order nonlinear ordinary di®erential equation, arising in the heat conductivity theory, is considered. Multiplicity and existence results are established for this problem, where the equation contains two parameters.

Oriģinālvaloda	Angļu
Lapas (no-līdz)	151-160
Lapu skaits	10
Žurnāls	WSEAS Transactions on Heat and Mass Transfer
Sējums	17
DOIs	https://doi.org/10.37394/232012.2022.17.17
Publikācijas statuss	Publicēts - 2022

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1.1 Matemātika

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10.37394/232012.2022.17.17

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@article{4ff35657e18a41d3a65c41ec5696b204,

title = "On a system without critical points arising in heat conductivity theory",

abstract = "A two-point boundary value problem for the second order nonlinear ordinary di{\textregistered}erential equation, arising in the heat conductivity theory, is considered. Multiplicity and existence results are established for this problem, where the equation contains two parameters.",

keywords = "bifurcation curves, Cauchy problems, heat conductivity, nullclines, phase portrait",

author = "Inna Samuilik and Felix Sadyrbaev",

year = "2022",

doi = "10.37394/232012.2022.17.17",

language = "English",

volume = "17",

pages = "151--160",

journal = "WSEAS Transactions on Heat and Mass Transfer",

issn = "1790-5044",

publisher = "World Scientific and Engineering Academy and Society",

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TY - JOUR

T1 - On a system without critical points arising in heat conductivity theory

AU - Samuilik, Inna

AU - Sadyrbaev, Felix

PY - 2022

Y1 - 2022

N2 - A two-point boundary value problem for the second order nonlinear ordinary di®erential equation, arising in the heat conductivity theory, is considered. Multiplicity and existence results are established for this problem, where the equation contains two parameters.

AB - A two-point boundary value problem for the second order nonlinear ordinary di®erential equation, arising in the heat conductivity theory, is considered. Multiplicity and existence results are established for this problem, where the equation contains two parameters.

KW - bifurcation curves

KW - Cauchy problems

KW - heat conductivity

KW - nullclines

KW - phase portrait

UR - https://wseas.com/journals/hmt/2022/a345113-014(2022).pdf

UR - https://www.scopus.com/pages/publications/85135894989

U2 - 10.37394/232012.2022.17.17

DO - 10.37394/232012.2022.17.17

M3 - Article

SN - 1790-5044

VL - 17

SP - 151

EP - 160

JO - WSEAS Transactions on Heat and Mass Transfer

JF - WSEAS Transactions on Heat and Mass Transfer

ER -

On a system without critical points arising in heat conductivity theory

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