Generalized Geometry of Tangential and Affine Configuration Chain Complexes-Reference-Cited by-同舟云学术

Generalized Geometry of Tangential and Affine Configuration Chain Complexes

Published:2021-11-25 Issue: Volume: Page:793-811
ISSN:1016-2526
Container-title:Punjab University Journal of Mathematics
language:en
Short-container-title:Punjab Univ. j. math.

Author:

Khalid M.¹,Sultana Mariam¹,Iqbal Azhar²,Khan Javed¹

Affiliation:

1. Department of Mathematical Sciences, Federal Urdu University of Arts, Sciences & Technology, Karachi-75300, Pakistan

2. Department of Basic Sciences, Dawood University of Engineering & Technology, Karachi-75800, Pakist

Abstract

In this work, geometry of tangential and affine configuration chain complex is proposed in generalized form. Initially tangential and affine configuration chain complexes are connected for special case n = 6, lastly this concept is generalized for any case n ∈ N through two types of generalized homomorphisms.

Publisher

Department of Mathematics, University of the Punjab

Subject

Pharmacology (medical)

Reference23 articles.

1. S. Bloch, Applications of the dilogarithm function in algebraic K-theory and algebraic geometry, Proc. int. Symp. on Algebraic Geometry (Kyoto Univ., Kyoto, Japan), pp. 103114 1978.

2. J.L. Cathelineau, Remarques sur les differentielles des polylogarithmes uniformes ´ , Ann. Inst. Fourier, Grenoble, 46, No.5 (1996) 1327-1347. doi:10.5802/aif.1551

3. J.L. Cathelineau, Infinitesimal polylogarithms, multiplicative presentation of Kahler Differential and Gonchrove complexes, Talk at the workshop on polylogarthms, Essen, Germany, May 1-4, 1997.

4. J.L. Cathelineau, Infinitesimal polylogarithms, The Tangent complex to Bloch Suslin complex, Bull. Soc.math. France, 13,5 No.4 (2007) 565-597.

5. J.L. Dupont and C.H. Sah, Homology of Euclidean groups of motion made discrete and Euclidean scissors congruences, Acta Math., 164 (1990) 1-24.

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