DIH

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DIH

Abbrev. for Diploma in Industrial Health.

References in periodicals archive ?

The dihedral group [D.sub.n] is determined by its endomorphism monoid in the class of all groups.

On endomorphisms of groups of orders 37-47

At dihedral group of order 8 there is a possibility of 8 groups; we assumed the same from [G.sub.1] to [G.sub.8] and its corresponding ring monomials from [R.sub.1] to [R.sub.8].

Novel Noncommutative Cryptography Scheme Using Extra Special Group

Being of immediate urgency, it would be important to analyse diagrams symmetric under the nth dihedral group (Section 2) that are generated by one massless and one massive propagator per bubble.

Massive Fluctuations in Deconfining SU(2) Yang-Mills Thermodynamics

Also for the dihedral groups [I.sub.2] (m) studied in Section 5, the number 1 is [I.sub.2](m)-distinguishing.

Constructions of words rich in palindromes and pseudopalindromes

Indeed, in the thin building associated with the infinite dihedral group, no panel admits a parallel residue.

Transitive parallelism of residues in buildings

Thus, the m-cover poset yields a Fuss-Catalan generalization of the above mentioned Cambrian lattices, namely a family of lattices parametrized by an integer m, such that the case m = 1 yields the corresponding Cambrian lattice, and the cardinality of these lattices is the generalized Fuss-Catalan number of the dihedral group and the symmetric group, respectively.

The m-cover posets and the strip-decomposition of m-Dyck paths (extended abstract)

Asghar Talebi, Non-commuting graphs on dihedral group, Int.

NON-COMMUTING GRAPH OF A FINITELY PRESENTNED GROUP

Let G = [D.sub.10] = [C.sub.5] * [C.sub.2], where [D.sub.10] is the Dihedral group of 10 elements, [C.sub.2] and are cyclic subgroups of orders 2 and 5 respectively, with normal (Frobenius Kernel) and non-normal (Frobenius complement).

Introduction of eigen values on relative character graphs

In Section 6 we compute the orbicycle index polynomial for the dihedral groups.

Polya theory for orbiquotient sets

There exist two non-isomorphic groups of order 34: the cyclic group of order 34 and the dihedral group of order 34.

On endomorphisms of groups of order 36/36. Jarku ruhmade endomorfismidest

(6), we can conclude that N([[GAMMA].sub.1](18))/[+ or -][[GAMMA].sub.1](18) = ([5][W.sub.2],[W.sub.9]) is isomorphic to the dihedral group [D.sub.6].

Automorphism groups of hyperelliptic modular curves

They are 2-pyramidal under [Z.sub.2] and [Z.sub.4], respectively and their full automorphism groups are both isomorphic to the dihedral group of order 8.