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Let $K$ be a $p$ -adic field, and let $H = P S L_{2} (K)$ endowed with the Haar measure determined by giving a maximal compact subgroup measure $1$ . Let $A L_{H} (x)$ denote the number of conjugacy classes of arithmetic lattices in $H$ with co-volume bounded by $x$ . We show that under the assumption that $K$ does not contain the element $ζ + ζ^{- 1}$ , where $ζ$ denotes the $p$ -th root of unity over $ℚ_{p}$ , we have $lim_{x \to \infty} \frac{log A L_{H} (x)}{x log x} = q - 1$ where $q$ denotes the order of the residue field of $K$ .

Cycle indicators of linear groups and enumeration of linear codes. (Zyklenzeiger linearer Gruppen und Abzählung linearer Codes.)

Fripertinger, Harald (1994)

Séminaire Lotharingien de Combinatoire [electronic only]

Cyclotomic equations and square properties in rings.

Fine, Benjamin (1986)

International Journal of Mathematics and Mathematical Sciences

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Contractions of the actions of reductive algebraic groups in arbitrary characteristic.

Correction to “Cohomology of line bundles on $G / B$ ”

Correction to the paper “Generators of an orthogonal group over a finite field”

Correction to the paper "The representations and generic degrees of the Hecke algebra of type H4".

Correspondence between representations of the dual reductive pair $O (n)$ and ${SL}_{2}$ .

Corrigenda: ‘On systems of linear inequalities’

Costas para los caracteres de los grupos de Chevalley

Counting arithmetic subgroups and subgroup growth of virtually free groups

Counting Matrices with Coordinates in Finite Fields and of Fixed Rank.

Covariants under the full linear group

Coxeter Orbits and Eigenspaces of Frobenius

Crystal lattices and sub-lattices

Cycle indicators of linear groups and enumeration of linear codes. (Zyklenzeiger linearer Gruppen und Abzählung linearer Codes.)

Cyclotomic equations and square properties in rings.

Currently displaying 81 – 94 of 94