Projects per year
Fingerprint Dive into the research topics where Igor Shparlinski is active. These topic labels come from the works of this person. Together they form a unique fingerprint.
- 2 Similar Profiles
Galois field
Mathematics
Modulo
Mathematics
Exponential Sums
Mathematics
Integer
Mathematics
Character Sums
Mathematics
Elliptic Curves
Mathematics
Polynomial
Mathematics
Multiplicative
Mathematics
Network
Recent external collaboration on country level. Dive into details by clicking on the dots.
Projects 2008 2017
- 9 Finished
New Applications of Additive Combinatorics in Number Theory and Graph Theory
Mans, B., Shparlinski, I., MQRES, M. & PhD Contribution (ARC), P. C. (.
1/01/14 → 31/12/17
Project: Research
graph theory
Cryptographic hash functions of number theoretic origins
Shparlinski, I. & Bisson, G.
1/07/12 → 30/06/14
Project: Research
Workshop on number theory and its application in memory of Prof Alf van der Poorten
1/01/12 → 30/06/12
Project: Research
Lattices as a Constructive and Destructive Cryptographic Tool
Doche, C., Shparlinski, I., Steinfeld, R., Stehle, D., MQRES, M., PhD Contribution (ARC), P. C. (. & Newton, J.
31/07/11 → 31/12/14
Project: Research
money
Research Outputs 1978 2019
On functional graphs of quadratic polynomials
Mans, B., Sha, M., Shparlinski, I. E. & Sutantyo, D., 3 Jul 2019, In : Experimental Mathematics. 28, 3, p. 292-300 9 p.Research output: Contribution to journal › Article › Research › peer-review
Quadratic Polynomial
Graph in graph theory
Cycle
Random Mapping
Number of Components
Arithmetic properties of integers in chains and reflections of g-ary expansions
Gómez-Pérez, D. & Shparlinski, I. E., 2018, In : Experimental Mathematics. 27, 2, p. 184-192 9 p.Research output: Contribution to journal › Article › Research › peer-review
Digit
Integer
Counting Function
Mirror
Effective results on linear dependence for elliptic curves
Sha, M. & Shparlinski, I. E., 2018, In : Pacific Journal of Mathematics. 295, 1, p. 123-144 22 p.Research output: Contribution to journal › Article › Research › peer-review
Linear dependence
Rational Points
Elliptic Curves
Canonical Height
Modulo
On abelian multiplicatively dependent points on a curve in a torus
Ostafe, A., Sha, M., Shparlinski, I. E. & Zannier, U., 1 Jun 2018, In : Quarterly Journal of Mathematics. 69, 2, p. 391-401 11 p.Research output: Contribution to journal › Article › Research › peer-review
Number field
Finite Set
Torus
Curve
Cyclotomic
On multiplicatively dependent vectors of algebraic numbers
Pappalardi, F., Sha, M., Shparlinski, I. E. & Stewart, C. L., Sep 2018, In : Transactions of the American Mathematical Society. 370, 9, p. 6221-6244 24 p.Research output: Contribution to journal › Article › Research › peer-review
Algebraic number
Asymptotic Formula
Number field
Dependent