Intersections of Finitely Generated Subgroups of Free Groups and Resolutions de Graphs.
Intersections of normally contained fitting classes
Intersections of Primary Powers of a Group.
Intersetions of maximal ideals in semigroups.
Intertwining numbers; the -rowed shapes
A fairly old problem in modular representation theory is to determine the vanishing behavior of the groups and higher groups of Weyl modules and to compute the dimension of the -vector space for any partitions , of , which is the intertwining number. K. Akin, D. A. Buchsbaum, and D. Flores solved this problem in the cases of partitions of length two and three. In this paper, we describe the vanishing behavior of the groups and provide a new formula for the intertwining number for any...
Intertwining Operators and Polynomials Associated with the Symmetric Group.
Intertwining spaces associated with q-analogues of the Young symmetrizers in the Hecke algebra
Interval-Valued Fuzzy Ideals Generated by an Interval-Valued Fuzzy Subset in Ordered Semigroups.
Introduction
Introduction aux langages reconnaissables
Introduction [Loops and quasigroups]
Introduction to sporadic groups.
Intuitionistic fuzzy -ideals.
Intuitionistic fuzzy interior ideals of semigroups.
Intuitionistic hyperideals of semihypergroups.
Invariance groups of finite functions and orbit equivalence of permutation groups
Which subgroups of the symmetric group Sn arise as invariance groups of n-variable functions defined on a k-element domain? It appears that the higher the difference n-k, the more difficult it is to answer this question. For k ≤ n, the answer is easy: all subgroups of Sn are invariance groups. We give a complete answer in the cases k = n-1 and k = n-2, and we also give a partial answer in the general case: we describe invariance groups when n is much larger than n-k. The proof utilizes Galois connections...
Invariant ideals of polynomial algebras with multiplicity free group action
Invariant measures for actions of unipotent groups over local fields on homogeneous spaces.
Invariant Meromorphic Functions on Complex Semisimple Lie Groups.
Invariant operators on function spaces on homogeneous trees