We use the ideas in Samet et al. (Fixed Point Theory Appl 2013:5, 2013) and Vetro and Vetro (Topol Appl 164:125-137, 2014) and the notion of simulation function to establishing existence and uniqueness of fixed points in the setting of ordered metric and ordered partial metric spaces. As consequences of this study, we give a result of existence and uniqueness of a first-order periodic differential problem. From main theorems, we deduce several related fixed point results, in ordered metric and ordered partial metric spaces.
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Univ Tabriz, Fac Math Sci, Dept Appl Math, Tabriz, IranUniv Tabriz, Fac Math Sci, Dept Appl Math, Tabriz, Iran
Marasi, H. R.
Aydi, H.
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Ton Duc Thang Univ, Nonlinear Anal Res Grp, Ho Chi Minh City, Vietnam
Ton Duc Thang Univ, Fac Math & Stat, Ho Chi Minh City, Vietnam
China Med Univ, Dept Med Res, Taichung 40402, Taiwan
Sefako Makgatho Hlth Sci Univ, Dept Math & Appl Math, Ga Rankuwa, South Africa
Univ Sousse, Inst Super Informat & Tech Commun, H Sousse 4000, TunisiaUniv Tabriz, Fac Math Sci, Dept Appl Math, Tabriz, Iran
机构:
NAS Azerbaijan, Inst Math & Mech, 9 B Vahabzadeh Str, AZ-1141 Baku, AzerbaijanNAS Azerbaijan, Inst Math & Mech, 9 B Vahabzadeh Str, AZ-1141 Baku, Azerbaijan
Mardanov, Misir J.
Sharifov, Yagub A.
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NAS Azerbaijan, Inst Math & Mech, 9 B Vahabzadeh Str, AZ-1141 Baku, Azerbaijan
Baku State Univ, 23 Z Khalilov Str, AZ-0102 Baku, AzerbaijanNAS Azerbaijan, Inst Math & Mech, 9 B Vahabzadeh Str, AZ-1141 Baku, Azerbaijan
Sharifov, Yagub A.
Ismayilova, Kamala E.
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Baku Engn Univ, 120 Hasan Aliyev Str, Baku, AzerbaijanNAS Azerbaijan, Inst Math & Mech, 9 B Vahabzadeh Str, AZ-1141 Baku, Azerbaijan