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PTOLEMY COORDINATES, DEHN INVARIANT AND THE A-POLYNOMIAL     A-POLYNOMIAL  DEHN INVARIANT       font style='font-size:12px;'> 2015/12/17
We define Ptolemy coordinates for representations that are not necessarily boundary-unipotent. This gives rise to a new algorithm for computing the SL(2; C) Apolynomial, and more generally the ...
We investigate the use of polynomial matrices to give efficient presentations of nonnegative matrices exhibiting prescribed spectral and algebraic behavior.
On the Polynomial Cohomology of Affine Manifolds     Affine Manifolds  Polynomial Cohomology       font style='font-size:12px;'> 2015/9/29
It is well known that the real cohomology of a compact Riemannian manifold M is isomorphic to the algebra of its harmonic forms. When M is a fiat Riemannian manifold, i.e. a Euclidean manifold, a ...
POLYNOMIAL RECURRENCES AND CYCLIC RESULTANTS     POLYNOMIAL RECURRENCES  CYCLIC RESULTANTS       font style='font-size:12px;'> 2015/8/14
Let K be an algebraically closed field of characteristic zero and let f ∈ K[x]. The m-th cyclic resultant of f is rm = Res(f, xm − 1). A generic monic polynomial is determined by its full sequen...
We consider nonlinear systems dx/dt=f(x(t)) where Df(x(t)) is known to lie in the convex hull of L n times n matrices A_1,ldots,A_L. For such systems, quadratic Lyapunov functions can be determined us...
In this paper, we present a method for computing the domain of attraction for non-linear dynamical systems. We propose a level-set method where sets are represented as sublevel sets of polynomials. Th...
In this paper we consider the problem of computing decentralized control policies in a discrete stochastic decision problem. For the problem we consider, computation of optimal decentralized policies ...
oint Block Diagonalization (JBD) of a given Hermitian matrix set A=fAi g p i=0 is to nd a nonsingular matrixWsuch that W H AiWfor i = 0;1;:::;pare all block diagonal matrices with the same pr...
We consider a class of operators defined by taking averages along polynomial sequences in discrete nilpotent groups. As in the continuous case, one can consider discrete maximal Radon transforms...
We consider the problem of testing isomorphism of groups of order n given by Cayley tables. The trivial nlog n bound on the time complexity for the general case has not been improved over the past fou...
On the Distribution of Critical Points of a Polynomial     Critical Points  Polynomial  Probability       font style='font-size:12px;'> 2012/7/11
This paper proves that if points $Z_1,Z_2,...$ are chosen independently and identically using some measure $\mu$ from the unit circle in the complex plane, with $p_n(z) = (z-Z_1)(z-Z_2)...(z-Z_n)$, th...
We generalize the IP-polynomial Szemer\'edi theorem due to Bergelson and McCutcheon and the nilpotent Szemer\'edi theorem due to Leibman. Important tools in our proof include a generalization of Leibm...
We consider the algebraic K-theory of a truncated polynomial algebra in several commuting variables, K(k[x_1, ..., x_n]/(x_1^a_1, ..., x_n^a_n)). This naturally leads to a new generalization of the bi...
A quasi-tree expansion of the Krushkal polynomial     quasi-tree expansion  Krushkal polynomial  Combinatorics       font style='font-size:12px;'> 2012/5/24
We introduce a generalization of the Krushkal polynomial to nonorientable surfaces, and prove that this polynomial has a natural quasi-tree expansion. This generalized Krushkal polynomial contains the...
Symmetries of Julia sets of polynomial skew products on C^2     Complex dynamics  skew product  Green function       font style='font-size:12px;'> 2012/4/18
We consider the symmetries of Julia sets of polynomial skew products on C^2, which are birationally conjugate to rotational products. Our main results give the classification of the polynomial skew pr...

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