Lagarias, Jeffrey C. - Department of Mathematics, University of Michigan

• Dynamics of a Family of PiecewiseLinear AreaPreserving Plane Maps I. Invariant Circles
• The Wild Numbers Je rey C. Lagarias
• Geometric Models for Quasicrystals I. Delone Sets of Finite Type
• Substitution Delone Sets Jeffrey C. Lagarias
• The EKG Sequence J. C. Lagarias, E. M. Rains and N. J. A. Sloane
• [15] G. M. Ziegler, Lectures on Polytopes, SpringerVerlag: New York 1995. email address: jcl@research.att.com
• THE 3x + 1 CONJUGACY MAP Daniel J. Bernstein, Jeffrey C. Lagarias
• Density Bounds for the 3x+1 Problem I. Tree-Search Method
• THE SET OF PRIMES DIVIDING THE LUCAS NUMBERS HAS DENSITY 2/3 J. C. Lagarias
• p x = \Gamma @H x \Gamma A
• Counting Dyadic Equipartitions of the Unit Jeffrey C. Lagarias
• Apollonian Circle Packings: Number Theory Ronald L. Graham 1
• Orthonormal Bases of Exponentials for the nCube Jeffrey C. Lagarias
• PERFORMANCE ANALYSIS OF SHAMIR'S ATTACK ON THE BASIC MERKLE-HELLMAN KNAPSACK CRYPTOSYSTEM
• Universal Spectra and Tijdeman's Conjecture on Factorization of Cyclic Groups
• Orthogonality Criteria for Compactly Supported Refinable Functions and Refinable Function Vectors
• Spectral Sets and Factorizations of Finite Abelian Groups Jeffrey C. Lagarias
• Bounds for the Number of DC Operating Points of Transistor Circuits
• An Elementary Problem Equivalent to the Riemann Jeffrey C. Lagarias
• Corrigendum/Addendum to: Sets of Matrices all Infinite Products of Which Converge
• The Number of Triangles Needed to Span a Polygon Embedded in R d Department of Mathematics,
• Multiregular Point Systems Nikolai P. Dolbilin
• The Nonlinear Geometry of Linear Programming I. Affine and Projective Scaling Trajectories
• Local Density Bounds for Sphere Packings and the Kepler Jeffrey C. Lagarias
• Jeffrey C. Lagarias Department of Mathematics
• Simultaneous Diophantine Approximation of Rationals by Rationals J. C. Lagarias
• [9] R. A. Rankin, On the closest packing of spheres in n dimensions, Ann. Math. 48 (1947), [10] H. P. Rosenthal, Projections onto translationinvariant subspaces of L P (G), Memoirs
• INTERFERENCEMINIMIZING COLORINGS OF REGULAR GRAPHS P. C. Fishburn, J. H. Kim, J. C. Lagarias and P. E. Wright
• THE 3x + 1 CONJUGACY MAP Daniel J. Bernstein, Jeffrey C. Lagarias
• Linear Fractional Transformations of Continued Fractions with Bounded Partial Quotients
• The Impact of Aperiodic Order on Mathematics Jeffrey C. Lagarias \Lambda ,
• PERFORMANCE ANALYSIS OF SHAMIR'S ATTACK ON THE BASIC MERKLE HELLMAN KNAPSACK CRYPTOSYSTEM
• Local Complexity of Delone Sets and Crystallinity Jeffrey C. Lagarias
• [14] J. Steiner, Uber parallel flachen, Jber. preuss. Akad. Wiss. (1840), 114--118. (See: Gesam
• COMPLEMENTS TO LI'S CRITERION FOR THE RIEMANN HYPOTHESIS
• On a Positivity Property of the Riemann --Function Jeffrey C. Lagarias
• The Riemann Hypothesis: Arithmetic and Jeffrey C. Lagarias
• December 2, 2010 PUBLICATIONS OF JEFFREY C. LAGARIAS
• Area Inequalities for Embedded Disks Spanning Unknotted Curves
• WellSpaced Labellings of Points in Rectangular Grids Jeffrey C. Lagarias
• ON THE DISTRIBUTION IN SHORT INTERVALS OF INTEGERS HAVING NO LARGE PRIME FACTOR
• Threading Homotopies and DC Operating Points of Nonlinear Circuits
• On the Robustness of Single Loop SigmaDelta C. Sinan Gunturk
• Approximate Squaring J. C. Lagarias and N. J. A. Sloane
• The number of Reidemeister Moves Needed for Joel Hass and Jeffrey C. Lagarias \Lambda
• Who Wins Misre Hex? Jeffrey Lagarias and Daniel Sleator
• THE SET OF PRIMES DIVIDING THE LUCAS NUMBERS HAS DENSITY 2/3 J. C. Lagarias
• 30 References us aware of the connections described in Section 4.4. Margaret Wright is extremely grateful to Steve
• Pinwheel Scheduling: Achievable Densities Peter C. Fishburn 1 and Jeffrey C. Lagarias 1
• Beurling Generalized Integers with the Delone Property Jeffrey C. Lagarias
• Bounds for the 3x + 1 Problem using Difference Inequalities Ilia Krasikov
• INTEGRAL SELFAFFINE TILES IN R n II. LATTICE TILINGS JEFFREY C. LAGARIAS AND YANG WANG
• The Computational Complexity of Knot and Link Problems (Preliminary Version)
• The Lap Counting Function and Zeta Function of the Tent Leopold Flatto
• [1] D. Bailey, Multiprecision translation and execution of Fortran programs, ACM Transactions on Mathematical Software 19 (1993), 288--319.
• [13] P. Pedersen and B. Sturmfels, Mixed monomial bases, (to appear in the Proceedings of [14] J. J. Risler, Additive complexity and zeros of real polynomials, SIAM J. Comput.14(1985),
• Mathematical Quasicrystals and the Problem of Diffraction Jeffrey C. Lagarias
• Computing p(x): An Analytic Method J. C. Lagarias
• ONEWAY FUNCTIONS AND CIRCUIT COMPLEXITY Massachusetts Institute of Technology
• Contemporary Mathematics Number Theory Zeta Functions and Dynamical
• Cutting Sequences for Geodesic Flow on the Modular Surface and Continued Fractions
• KNAPSACK PUBLIC KEY CRYPTOSYSTEMS AND DIOPHANTINE APPROXIMATION
• Hilbert Spaces of Entire Functions and Dirichlet L-Functions
• The Computational Complexity of Knot and Link Problems
• On the Normality of Arithmetical Constants Jeffrey C. Lagarias
• ON THE DISTRIBUTION IN SHORT INTERVALS OF INTEGERS HAVING NO LARGE PRIME FACTOR
• On the Capacity of Disjointly Shared Networks J. C. Lagarias
• ONE-WAY FUNCTIONS AND CIRCUIT COMPLEXITY Massachusetts Institute of Technology
• Computing (x): An Analytic Method J. C. Lagarias
• Geometric Models for Quasicrystals II. Local Rules Under Isometries
• Beyond the Descartes Circle Theorem Jeffrey C. Lagarias, Colin L. Mallows, Allan R. Wilks
• Density Bounds for the 3x+1 Problem II. Krasikov Inequalities
• The Nonlinear Geometry of Linear Programming I. Affine and Projective Scaling Trajectories
• Simultaneous Diophantine Approximation of Rationals by Rationals J. C. Lagarias
• On the Capacity of Disjointly Shared Networks J. C. Lagarias
• KNAPSACK PUBLIC KEY CRYPTOSYSTEMS AND DIOPHANTINE APPROXIMATION
• Repetitive Delone Sets and Quasicrystals Jeffrey C. Lagarias
• On a TwoVariable Zeta Function for Number Fields Jeffrey C. Lagarias \Lambda
• Math 675: 5. Combinatorial Sieve: Fundamental Lemma Setup. The object of the combinatorial sieve (improved Brun sieve) is to count the number
• Math 675: 6. Analytic Functions and Uniform Convergence 1 Uniform Convergence
• Math 675: 7. Conventions on Linear Spaces and Scalar Products 1. A scalar product on a linear space V over R, denoted < x, y > is a real valued
• Math 675: 4. Euler-MacLaurin Summation Theorem. Let f(x) Ck+1([a, b]) where a and b are integers with a < b. Then
• Math 675: 7. Remarks on reading Davenport, Multiplicative Number Theory 1. Thesis. The history of number theory is interesting and can be useful for conceptual