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Information Journal Paper

Title

CHARACTERIZATION OF BEST APPROXIMATION POINTS WITH LATTICE HOMOMORPHISMS

Pages

  23-37

Abstract

 In this paper we prove some characterization theorems in the theory of BEST APPROXIMATION in BANACH LATTICEs. We use a new idea for finding the BEST APPROXIMATION points in an IDEAL. We find the distance between an IDEAL I and an element x by using LATTICE HOMOMORPHISMs. We introduce maximal IDEALs of an AM space and characterize other IDEALs by the maximal IDEALs. We also give a new representation for principle IDEALs in BANACH LATTICEs that is a majorizing subspace and we show that these principle IDEALs are proximinal. The role of LATTICE HOMOMORPHISMs in this paper is very important.

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    APA: Copy

    KHADEMZADEH, H.R., & MAZAHERI, H.. (2014). CHARACTERIZATION OF BEST APPROXIMATION POINTS WITH LATTICE HOMOMORPHISMS. JOURNAL OF MATHEMATICAL EXTENSION, 8(4), 23-37. SID. https://sid.ir/paper/667109/en

    Vancouver: Copy

    KHADEMZADEH H.R., MAZAHERI H.. CHARACTERIZATION OF BEST APPROXIMATION POINTS WITH LATTICE HOMOMORPHISMS. JOURNAL OF MATHEMATICAL EXTENSION[Internet]. 2014;8(4):23-37. Available from: https://sid.ir/paper/667109/en

    IEEE: Copy

    H.R. KHADEMZADEH, and H. MAZAHERI, “CHARACTERIZATION OF BEST APPROXIMATION POINTS WITH LATTICE HOMOMORPHISMS,” JOURNAL OF MATHEMATICAL EXTENSION, vol. 8, no. 4, pp. 23–37, 2014, [Online]. Available: https://sid.ir/paper/667109/en

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