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ORCIDTony Shaska
Person information
- affiliation: Oakland University, Rochester, MI, USA
- affiliation (former): University of Florida, Gainesville, FL, USA
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2010 – 2019
- 2018
[i2]Artur Elezi, Tony Shaska:
Weight distributions, zeta functions and Riemann hypothesis for linear and algebraic geometry codes. CoRR abs/1807.05294 (2018)- 2015
- [j12]Lubjana Beshaj, Tony Shaska
, C. Shor:
On Jacobians of curves with superelliptic components. ACM Commun. Comput. Algebra 49(2): 52 (2015) - [j11]Tony Shaska:
Genus 3 hyperelliptic curves with (2, 4, 4)-split Jacobians. ACM Commun. Comput. Algebra 49(2): 55 (2015) - [j10]Tony Shaska:
Minimal models for superelliptic curves over their minimal field of definition. ACM Commun. Comput. Algebra 49(2): 58 (2015) - [j9]Tony Shaska, C. Shor:
Theta functions and symmetric weight enumerators for codes over imaginary quadratic fields. Des. Codes Cryptogr. 76(2): 217-235 (2015) - [p8]Lubjana Beshaj, Tony Shaska, Eustrat Zhupa:
The case for superelliptic curves. Advances on Superelliptic Curves and their Applications 2015: 1-14 - [p7]C. Shor, Tony Shaska:
Weierstrass points of superelliptic curves. Advances on Superelliptic Curves and their Applications 2015: 15-46 - [p6]Lubjana Beshaj, Artur Elezi, Tony Shaska:
Theta functions of superelliptic curves. Advances on Superelliptic Curves and their Applications 2015: 47-69 - [p5]M. Izquierdo, Tony Shaska:
Cyclic curves over the reals. Advances on Superelliptic Curves and their Applications 2015: 70-83 - [p4]Tony Shaska, Lubjana Beshaj:
Heights on algebraic curves. Advances on Superelliptic Curves and their Applications 2015: 137-175 - [p3]Artur Elezi, Tony Shaska:
Weight distributions, zeta functions and Riemann hypothesis for linear and algebraic geometry codes. Advances on Superelliptic Curves and their Applications 2015: 328-359 - [e2]Lubjana Beshaj, Tony Shaska, Eustrat Zhupa:
Advances on Superelliptic Curves and their Applications. NATO Science for Peace and Security Series, D: Information and Communication Security 41, IOS Press 2015, ISBN 978-1-61499-519-7 [contents] - 2014
- [c3]Lubjana Beshaj, Tony Shaska:
Decomposition of Some Jacobian Varieties of Dimension 3. AISC 2014: 193-204 - 2013
- [j8]Tony Shaska:
Computational algebraic geometry and its applications. Appl. Algebra Eng. Commun. Comput. 24(5): 309-311 (2013) - [j7]Tony Shaska, F. Thompson:
Bielliptic curves of genus 3 in the hyperelliptic moduli. Appl. Algebra Eng. Commun. Comput. 24(5): 387-412 (2013) - [j6]Tony Shaska:
Computational algebraic geometry. J. Symb. Comput. 57: 1-2 (2013) - [i1]Tony Shaska, Q. Wang:
On the automorphism groups of some AG-codes based on Ca, b curves. CoRR abs/1305.3937 (2013) - 2012
- [j5]Tony Shaska, Daniel E. Steffy:
East coast computer algebra day 2012 abstracts. ACM Commun. Comput. Algebra 46(1/2): 55-59 (2012) - 2011
- [p2]Tony Shaska, Lubjana Beshaj:
The arithmetic of genus two curves. Information Security, Coding Theory and Related Combinatorics 2011: 59-98 - 2010
- [j4]Tony Shaska, C. Shor, G. S. Wijesiri:
Codes over rings of size p2 and lattices over imaginary quadratic fields. Finite Fields Their Appl. 16(2): 75-87 (2010)
2000 – 2009
- 2009
- [p1]Tony Shaska, G. S. Wijesiri:
Theta functions and algebraic curves with automorphisms. Algebraic Aspects of Digital Communications 2009: 193-237 - [e1]Tanush Shaska, Engjell Hasimaj:
Algebraic Aspects of Digital Communications. NATO Science for Peace and Security Series - D: Information and Communication Security 24, IOS Press 2009, ISBN 978-1-60750-019-3 [contents] - 2007
- [j3]David Sevilla, Tanush Shaska:
Hyperelliptic curves with reduced automorphism group A5. Appl. Algebra Eng. Commun. Comput. 18(1-2): 3-20 (2007) - 2003
- [j2]Tanush Shaska:
Computational algebra and algebraic curves. SIGSAM Bull. 37(4): 117-124 (2003) - [c2]Tanush Shaska:
Determining the automorphism group of a hyperelliptic curve. ISSAC 2003: 248-254 - 2002
- [c1]Tony Shaska:
Genus 2 Curves with (3, 3)-Split Jacobian and Large Automorphism Group. ANTS 2002: 205-218 - 2001
- [j1]Tony Shaska:
Curves of Genus 2 with (N, N) Decomposable Jacobians. J. Symb. Comput. 31(5): 603-617 (2001)
Coauthor Index
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