video

sound

Persian Version

View:

69,455

Download:

29,454

Cites:

1

Information Journal Paper

Title

DIFFERENTIATION ALONG MULTIVECTOR FIELDS

Pages

  79-96

Abstract

 The Lie derivation of MULTIVECTOR FIELDs along MULTIVECTOR FIELDs has been introduced by Schouten (see [10, 11]), and studdied for example in [5] and [12]. In the present paper we define the Lie derivation of differential forms along MULTIVECTOR FIELDs, and we extend this concept to covariant derivation on tangent bundles and vector bundles, and find natural relations between them and other familiar concepts. Also in SPINOR BUNDLEs, we introduce a covariant derivation along MULTIVECTOR FIELDs and call it the Clifford covariant derivation of that SPINOR BUNDLE, which is related to its structure and has a natural relation to its DIRAC OPERATOR.

Cites

References

  • No record.

    • Cite

    APA: Copy

    BROOJERDIAN, N., PEYGHAN, E., & HEYDARI, A.. (2011). DIFFERENTIATION ALONG MULTIVECTOR FIELDS. IRANIAN JOURNAL OF MATHEMATICAL SCIENCES AND INFORMATICS (IJMSI), 6(1), 79-96. SID. https://sid.ir/paper/310316/en

    Vancouver: Copy

    BROOJERDIAN N., PEYGHAN E., HEYDARI A.. DIFFERENTIATION ALONG MULTIVECTOR FIELDS. IRANIAN JOURNAL OF MATHEMATICAL SCIENCES AND INFORMATICS (IJMSI)[Internet]. 2011;6(1):79-96. Available from: https://sid.ir/paper/310316/en

    IEEE: Copy

    N. BROOJERDIAN, E. PEYGHAN, and A. HEYDARI, “DIFFERENTIATION ALONG MULTIVECTOR FIELDS,” IRANIAN JOURNAL OF MATHEMATICAL SCIENCES AND INFORMATICS (IJMSI), vol. 6, no. 1, pp. 79–96, 2011, [Online]. Available: https://sid.ir/paper/310316/en

    Related Journal Papers

  • No record.

    • Related Seminar Papers

  • No record.

    • Related Plans

  • No record.

    • Recommended Workshops