For a class of 'linear'sudoku solutions, we construct mutually orthogonal families of maximal
size for all square orders, and we show that all such solutions must lie in the same orbit of a …

" Mathematics for Secondary School Teachers discusses topics of central importance in the
secondary school mathematics curriculum, including functions, polynomials, trigonometry, …

We introduce a family of magic squares, called linear magic squares, and show that any
parallel linear sudoku solution of sufficiently large order can be relabeled so that all of its …

A geometric proof of Matsuki duality for orbits on real and complex flag mani-folds is given.
This is achieved by analyzing the gradient flow of the norm-squared of a moment map.

… John Lorch John Lorch holds degrees in mathematics from the University of Colorado
and Oklahoma State University. Since 1998, John has been a member of the Mathematical …

… Emil Lorch was a leading American architectural educator of the early … , Lorch believed it
would free students to develop a truly modern American architecture. This article traces Lorch's …

We introduce a transversal method for generating orthogonal mates of sudoku solutions.
We show that the method produces an orthogonal mate for every linear sudoku solution of …

This book is not written for attorneys. Yet for that reason it may appeal to them—a moment of
escape from their world of somber legalese. Nor is this volume written for law students. Yet it …

The ladder representations $\sigma\sb {n} $ of U (p, q), which occur naturally on a Fock
space of (p, q)-holomorphic functions, can each be realized geometrically within the space of …

Using a combination of Juno magnetometer and plasma data, we show evidence of Alfvénic
turbulence within the mid‐to‐high latitude magnetosphere with sufficient conditions to …