On continued fraction expansion of potential counterexamples to p-adic ...

Then by looking at products we get. κ(A). i=1. xi κ(A). ... Here W̃ is made of W where each concatenation isreplaced by a product of matrices.
www.maths.usyd.edu.au/u/pubs/publist/preprints/2017/badziahin-8.pdf

MONOMIAL BASES AND BRANCHING RULES ALEXANDER MOLEV AND OKSANA ...

The dimension of U(λ, µ) is the product of n positive integers (d1 1). ... By [16, Theorem 9.4.11], this representation is isomorphic to thetensor product,.
www.maths.usyd.edu.au/u/pubs/publist/preprints/2018/molev-14.pdf

flatorb.dvi

This group is a semidirect product of the normal subgroup 〈ju〉 with〈j, v〉. ... This group is the semidirect product of the normal subgroup 〈xy1, u〉with 〈j, x〉, and so π = D D.
www.maths.usyd.edu.au/u/pubs/publist/preprints/2015/hillman-12.pdf

Mathematical Statistics 4 Course Handbook - 2009 University of ...

A knowledge of Measure Theory wouldbe an advantage.Contents: Axiomatic probability: probability space; continuity of proba-bility measures; independence; product spaces; conditional probability andconditional expectations with resect to a given sigma
www.maths.usyd.edu.au/u/UG/HM/stat2009.pdf

Cowan AP13008.dvi

The method of Figure 1(b) is, however, viewed. in the stochastic-geometry literature as the most natural way to construct a random chord. ... distribution like the product of two independent and identically-distributed exponential random.
www.maths.usyd.edu.au/u/richardc/CowanTessellations.pdf

LATTICES IN HYPERBOLIC BUILDINGS ANNE THOMAS Introduction This survey ...

With the natural piecewise spherical structure, a spherical building is a CAT(1) space. ... Shalom, Factor and normal subgroup theorems for lattices in products of groups, Invent.
www.maths.usyd.edu.au/u/athomas/papers/Thomas_LatticesHyperbolicBuildings_revised.pdf