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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2020.1
- 수록면
- 109 - 124 (16page)
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초록· 키워드
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We establish coincidence point theorem for S-non-decreasing mappings under Geraghty-type contraction on partially ordered metric spaces. With the help of obtain result, we derive two dimensional results for generalized compatible pair of mappings F, G:X²→X. As an application, we obtain the solution of integral equation and also give an example to show the usefulness of our results. Our results improve, sharpen, enrich and generalize various known results.
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참고문헌 (12)
참고문헌 신청
S.A. Al-Mezel / 2014 / Discussion on multidimen-sional coincidence points via recent publications / Abstr. Appl. Anal. :13
B. Deshpande / 2015 / Coincidence point results for weak Ψ - φ contraction on partially ordered metric spaces with application / Facta Universitatis Ser. Math. Inform. 30(5):623~648
B. Deshpande / 2017 / On coincidence point theorem for new contractive condition with application / Facta Universitatis Ser. Math. Inform. 32(2):209~229
B. Deshpande / 2015 / Coincidence point theorem under Mizoguchi-Takahashi contraction on ordered metric spaces with application / IJMAA 3(4-A):75~94
Bhavana Deshpande / 2016 / HUGE CONTRACTION ON PARTIALLY ORDERED METRIC SPACES / 순수 및 응용수학 23(1):35~51
B. Deshpande / 2015 / Coincidence point results for weak Ψ - φ contraction on partially ordered metric spaces with application / Facta Universitatis Ser. Math. Inform. 30(5):623~648
B. Deshpande / 2017 / On coincidence point theorem for new contractive condition with application / Facta Universitatis Ser. Math. Inform. 32(2):209~229
B. Deshpande / 2015 / Coincidence point theorem under Mizoguchi-Takahashi contraction on ordered metric spaces with application / IJMAA 3(4-A):75~94
Bhavana Deshpande / 2016 / HUGE CONTRACTION ON PARTIALLY ORDERED METRIC SPACES / 순수 및 응용수학 23(1):35~51
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