
- SMALL VOLUME ON BIG N-SPHERES CHRISTOPHER CROKE+
- The volume and lengths on a three sphere Christopher B. Croke
- FILLING AREA CONJECTURE AND OVALLESS REAL HYPERELLIPTIC SURFACES
- BOUNDARY CASE OF EQUALITY IN OPTIMAL LOEWNERTYPE INEQUALITIES
- Conjugacy and Rigidity for Manifolds with a Parallel Vector
- A rigidity theorem for simply connected manifolds without
- Lengths and volumes in Riemannian manifolds Christopher B. Croke
- Submitted exclusively to the London Mathema* *tical Society
- Conjugacy rigidity for nonpositively curved graph manifolds
- The volume and lengths on a three sphere Christopher B. Croke*
- A rigidity theorem for manifolds without conjugate points
- Lengths and volumes in Riemannian manifolds Christopher B. Croke*
- LOCAL BOUNDARY RIGIDITY OF A COMPACT RIEMANNIAN MANIFOLD WITH CURVATURE BOUNDED ABOVE
- BOUNDARY CASE OF EQUALITY IN OPTIMAL LOEWNER-TYPE INEQUALITIES
- Rigidity Theorems in Riemannian geometry Christopher B. Croke
- BOUNDARY AND LENS RIGIDITY OF FINITE CHRISTOPHER CROKE+
- Submitted exclusively to the London Mathematical Society doi:10.1112/0000/000000
- A SYNTHETIC CHARACTERIZATION OF THE HEMISPHERE CHRISTOPHER B. CROKE+
- AN INEQUALITY BETWEEN ENERGY AND INTERSECTION.1 by
- A WARPED PRODUCT SPLITTING THEOREM
- BOUNDARY AND LENS RIGIDITY OF FINITE QUOTIENTS
- Spaces with nonpositive curvature and their ideal boundaries
- VOLUMES OF BALLS IN MANIFOLDS WITHOUT CONJUGATE POINTS
- SMALL VOLUME ON BIG N-SPHERES CHRISTOPHER CROKE+
- SPECTRAL RIGIDITY OF A COMPACT NEGATIVELY CURVED MANIFOLD
- The geodesic flow of a nonpositively curved graph manifold
- On tori without conjugate points Christopher B. Croke* Bruce Kleinery
- A SYNTHETIC CHARACTERIZATION OF THE HEMISPHERE CHRISTOPHER B. CROKE+
- THE MARKED LENGTH-SPECTRUM OF A SURFACE OF NONPOSITIVE CURVATURE1
- Math 115 Final Exam Fall 2006 1. Consider the surface z = f(x, y) = 2x2 + y2. Find the tangent plane
- SCATTERING RIGIDITY WITH TRAPPED CHRISTOPHER CROKE+
- Designing coupled free-form surfaces R. Andrew Hicks1,
- Math 115 Calculus, Part II with Probability and Matrices. Functions of several variables, partial derivatives, multiple integrals, differential equations;
- LENS RIGIDITY WITH TRAPPED GEODESICS IN TWO CHRISTOPHER B. CROKE+ AND PILAR HERREROS
- Math 115 Final Exam Fall 2004 Answers at the end
- MATH 115 Sample Final Exam 4 1. Ten equally-qualified applicants, 6 men and 4 women, apply for 3 lab technician
- Math 115 Final Exam Fall 2005 Answers at the end
- Name (print) 1 1. A continuous random variable X on 0 x 1 has probability density function
- MATH 115 Sample Final Exam 2 1. What is the probability that three randomly-selected people were born on different
- MATH 115 Sample Final Exam 1 1. A school has 7 men and 5 women on its faculty. What is the probability that
- MATH 115 Sample Final Exam 3 1. There are 5 College students, 4 Wharton students and 3 Engineering students
- Name (print) 1 1. The lengths a, b, and c of the edges of a rectangular box are changing with time.