View-Obstruction Problems in n-Dimensional Geometry. - Thomas W. Cusick (J. Comb. Theory A, 1974)

Recurrences for sums of powers of binomial coefficients. - Thomas W. Cusick (J. Comb. Theory A, 1989)

The REDOC II Cryptosystem. - Thomas W. Cusick; Michael C. Wood (CRYPTO, 1990)

Boolean Functions Satisfying a Higher Order Strict Avalanche Criterion. - Thomas W. Cusick (EUROCRYPT, 1993)

Cryptanalysis of a Public Key System Based on Diophantine Equations. - Thomas W. Cusick (Inf. Process. Lett., 1995)

Properties of the x2 mod N pseudorandom number generator. - Thomas W. Cusick (IEEE Trans. Inf. Theory, 1995)

A Comparison of RSA and the Naccache-Stern Public-Key Cryptosystem. - Thomas W. Cusick (Security Protocols Workshop, 1996)

Bounds on the Number of Functions Satisfying the Strict Avalanche Criterion. - Thomas W. Cusick (Inf. Process. Lett., 1996)

Bounds on the Number of Functions Satisfying the Strict Avalanche Criterion. - Thomas W. Cusick; Pantelimon Stanica (Inf. Process. Lett., 1996)

Some new three-valued crosscorrelation functions for binary m-sequences. - Thomas W. Cusick; Hans Dobbertin (IEEE Trans. Inf. Theory, 1996)

Counting the n-Chromos of I. J. Schoenberg. - Thomas W. Cusick; Pantelimon Stanica (J. Comb. Theory A, 1997)

On Constructing Balanced Correlation Immune Functions. - Thomas W. Cusick (SETA, 1998)

Finite Vector Spaces and Certain Lattices. - Thomas W. Cusick (Electron. J. Comb., 1998)

Value Sets of Some Polynomials Over Finite Fields GF(22m). - Thomas W. Cusick (SIAM J. Comput., 1998)

A Lattice-Based Public-Key Cryptosystem. - Jin-yi Cai; Thomas W. Cusick (Inf. Comput., 1999)

The Ajtai Random Class of Lattices. - Thomas W. Cusick (Theor. Comput. Sci., 1999)

[untitled]. - Thomas W. Cusick (Am. Math. Mon., 2000)

Computer Licence Plates. - Thomas W. Cusick (Comput. Secur., 2001)

A conjecture on binary sequences with the "Trinomial property". - Thomas W. Cusick; Guang Gong (IEEE Trans. Inf. Theory, 2001)

Fast evaluation, weights and nonlinearity of rotation-symmetric functions. - Thomas W. Cusick; Pantelimon Stanica (Discret. Math., 2002)

k-th order symmetric SAC boolean functions and bisecting binomial coefficients. - Thomas W. Cusick; Yuan Li (Discret. Appl. Math., 2005)

Polynomials over base 2 finite fields with evenly distributed values. - Thomas W. Cusick (Finite Fields Their Appl., 2005)

Linear structures of symmetric functions over finite fields. - Yuan Li; Thomas W. Cusick (Inf. Process. Lett., 2006)

On the delta sequence of the Thue-Morse sequence. - Thomas W. Cusick; Harold Fredricksen; Pantelimon Stanica (Australas. J Comb., 2007)

Counting Balanced Boolean Functions in n Variables with Bounded Degree. - Thomas W. Cusick; Younhwan Cheon (Exp. Math., 2007)

Strict avalanche criterion over finite fields. - Yuan Li; Thomas W. Cusick (J. Math. Cryptol., 2007)

Balanced Symmetric Functions Over GF(p). - Thomas W. Cusick; Yuan Li; Pantelimon Stanica (IEEE Trans. Inf. Theory, 2008)

On a Combinatorial Conjecture. - Thomas W. Cusick; Yuan Li; Pantelimon Stanica (IACR Cryptol. ePrint Arch., 2009)

On a conjecture for balanced symmetric Boolean functions. - Thomas W. Cusick; Yuan Li; Pantelimon Stanica (J. Math. Cryptol., 2009)

Affine equivalence of cubic homogeneous rotation symmetric Boolean functions - Thomas W. Cusick (CoRR, 2010)

A refinement of Cusick-Cheon bound for the second order binary Reed-Muller code. - Thomas W. Cusick; Yuri L. Borissov (Discret. Math., 2010)

Affine equivalence of cubic homogeneous rotation symmetric functions. - Thomas W. Cusick (Inf. Sci., 2011)

Sum of digits sequences modulo m. - Thomas W. Cusick; Lavinia Corina Ciungu (Theor. Comput. Sci., 2011)

Weights of Boolean cubic monomial rotation symmetric functions. - Maxwell L. Bileschi; Thomas W. Cusick; Daniel Padgett (Cryptogr. Commun., 2012)

A recursive formula for weights of Boolean rotation symmetric functions. - Thomas W. Cusick; Daniel Padgett (Discret. Appl. Math., 2012)

Affine equivalence for rotation symmetric Boolean functions with 2 k variables. - Thomas W. Cusick; Younhwan Cheon (Des. Codes Cryptogr., 2012)

Affine equivalence for rotation symmetric Boolean functions with pk variables. - Thomas W. Cusick; Alyssa Brown (Finite Fields Their Appl., 2012)

Recursive weights for some Boolean functions. - Alyssa Brown; Thomas W. Cusick (J. Math. Cryptol., 2012)

Equivalence classes for cubic rotation symmetric functions. - Alyssa Brown; Thomas W. Cusick (Cryptogr. Commun., 2013)

Finding Hamming weights without looking at truth tables. - Thomas W. Cusick (Cryptogr. Commun., 2013)

Counting rotation symmetric functions using Polya's theorem. - K. V. Lakshmy; Madathil Sethumadhavan; Thomas W. Cusick (Discret. Appl. Math., 2014)

Affine equivalence for cubic rotation symmetric Boolean functions with n=pq variables. - Thomas W. Cusick; Younhwan Cheon (Discret. Math., 2014)

Families of rotation symmetric functions with useful cryptographic properties. - Guangpu Gao; Thomas W. Cusick; Wenfen Liu (IET Inf. Secur., 2014)

Affine equivalence of quartic homogeneous rotation symmetric Boolean functions. - Thomas W. Cusick; Younhwan Cheon (Inf. Sci., 2014)

Initial results on the rotation symmetric bent-negabent functions. - Sumanta Sarkar; Thomas W. Cusick (IWSDA, 2015)

Recursion orders for weights of Boolean cubic rotation symmetric functions. - Thomas W. Cusick; Bryan Johns (Discret. Appl. Math., 2015)

Theory of 2-rotation symmetric cubic Boolean functions. - Thomas W. Cusick; Bryan Johns (Des. Codes Cryptogr., 2015)

Permutation equivalence of cubic rotation symmetric Boolean functions. - Thomas W. Cusick (Int. J. Comput. Math., 2015)

Theory of 3-rotation symmetric cubic Boolean functions. - Thomas W. Cusick; Younhwan Cheon (J. Math. Cryptol., 2015)

Counting equivalence classes for monomial rotation symmetric Boolean functions with prime dimension. - Thomas W. Cusick; Pantelimon Stanica (Cryptogr. Commun., 2016)

Hamming weights of symmetric Boolean functions. - Thomas W. Cusick (Discret. Appl. Math., 2016)

Affine equivalence of monomial rotation symmetric Boolean functions: A Pólya's theorem approach. - Thomas W. Cusick; K. V. Lakshmy; Madathil Sethumadhavan (J. Math. Cryptol., 2016)

Rotation Symmetric Bent Boolean Functions for n = 2p. - Thomas W. Cusick; E. M. Sanger (CoRR, 2017)

Weight = nonlinearity for all small weight Boolean functions. - Thomas W. Cusick (CoRR, 2017)

Highly nonlinear plateaued functions. - Thomas W. Cusick (IET Inf. Secur., 2017)

Geospatial cryptography: enabling researchers to access private, spatially referenced, human subjects data for cancer control and prevention. - Geoffrey M. Jacquez; Aleksander Essex; Andrew Curtis; Betsy Kohler; Recinda Sherman; Khaled El Emam; Chen Shi; Andy Kaufmann; Linda Beale; Thomas W. Cusick; Daniel W. Goldberg; Pierre Goovaerts (J. Geogr. Syst., 2017)

Affine equivalence classes of 2-rotation symmetric cubic Boolean functions. - Elizabeth M. Reid; Thomas W. Cusick (Int. J. Comput. Math. Comput. Syst. Theory, 2018)

Weight Recursions for Any Rotation Symmetric Boolean Functions. - Thomas W. Cusick (IEEE Trans. Inf. Theory, 2018)

Affine equivalence for quadratic rotation symmetric Boolean functions. - Alexandru Chirvasitu; Thomas W. Cusick (Des. Codes Cryptogr., 2020)

Equivalence of 2-rotation symmetric quartic Boolean functions. - Thomas W. Cusick; Younhwan Cheon; Kelly Dougan (Inf. Sci., 2020)

Simpler proof for nonlinearity of majority function. - Thomas W. Cusick (Discret. Appl. Math., 2021)

Weights for short quartic Boolean functions. - Thomas W. Cusick; Younhwan Cheon (Inf. Sci., 2021)

Symbolic dynamics and rotation symmetric Boolean functions. - Alexandru Chirvasitu; Thomas W. Cusick (Cryptogr. Commun., 2022)

The weight recursions for the 2-rotation symmetric quartic Boolean functions. - Thomas W. Cusick; Younhwan Cheon (Adv. Math. Commun., 2023)

Construction and enumeration of balanced rotation symmetric Boolean functions. - Zeenath A. U.; K. V. Lakshmy; Thomas W. Cusick; M. Sethumadhavan 001 (Discret. Appl. Math., 2024)

Quadratic rotation symmetric Boolean functions. - Alexandru Chirvasitu; Thomas W. Cusick (Discret. Appl. Math., 2024)

Using easy coefficients conjecture for rotation symmetric Boolean functions. - Thomas W. Cusick (Inf. Sci., 2024)

Extended quadratic truncated rotation symmetric Boolean functions. - Thomas W. Cusick; Younhwan Cheon (Appl. Math. Comput., 2025)

Recursions for quadratic rotation symmetric functions weights. - Thomas W. Cusick (Discret. Appl. Math., 2026)