Faculty

Institution

Unit

Venue

Thomas Cusick

Professor

University at Buffalo

Affiliations

College of Arts and Sciences

Department of Mathematics

Thomas Cusick is currently serving as a College Of Arts And Sciences Professor at University At Buffalo.

Honors

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Experiences

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Education

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Thomas Cusick

University at Buffalo

Professor

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applied mathematics mathematics computer science cryptography discrete mathematics approximation theory number theory pure mathematics boolean function mathematical sciences information theory algebraic number theory combinatorial theory mathematical optimization spectral theory nonlinear analysis information security diophantine analysis approximation methods affine equivalence algebraic combinatorics computer security data security numerical mathematics theoretical mathematics analytic number theory lattice theory computability theory applied algebra algebraic analysis foundation of mathematics linear forms data science scientific computing function spaces cryptographic technology cryptanalysis cryptosystem rational approximation lower bounds universal algebra real algebraic geometry computational number theory theoretical analysis finite fields thue-morse sequence geometric topology cryptographic primitives function theory method of fundamental solution cryptographic protocols nonlinear functional analysis abstract analysis public key algorithm inhomogeneous diophantine approximation diophantine approximation ternary linear forms equivalence classes rotation symmetric functions fundamental units logic in computer science cryptographic hardware applied geography data privacy geographical information science scientific data cryptographic protection pseudorandom number generator lightweight cryptography cryptographic boolean functions fast evaluation rotation-symmetric functions binary m-sequences view-obstruction problems n-dimensional geometry bent boolean functions

Notable Scholarly Works

Notable Federal Grants

Collaborators

Using Easy Coefficients Conjecture for Rotation Symmetric Boolean Functions. Information Sciences (2024)

Thomas W. Cusick

computer sciencefunction spacespotential theorysymmetric functionsscientific computingcomputational complexitycombinatorial optimizationsymbolic method (combinatorics)easy coefficients conjectureinformation scienceinformation theorysymmetrycomputational mathematicsboolean functionapplied mathematicscombinatoricsquantum chemistrycombinatorial theorymathematics

Quadratic Rotation Symmetric Boolean Functions. Discrete Applied Mathematics (2023)

Alexandru ChirvasituThomas W. Cusick

boolean functiondiscrete mathematicsapplied mathematics

Symbolic Dynamics and Rotation Symmetric Boolean Functions. Cryptography and Communications (2022)

Alexandru ChirvasituThomas Cusick

applied mathematicscryptography

Simpler Proof for Nonlinearity of Majority Function. Discrete Applied Mathematics (2021)

Thomas W. Cusick

mathematical optimizationapplied mathematicsmajority functiondiscrete mathematicssimpler proofmathematics

The Weight Recursions for the 2-Rotation Symmetric Quartic Boolean Functions. Advances in Mathematics of Communications (2021)

Thomas W. CusickYounhwan Cheon

weight recursionscommunication theoryboolean functionapplied mathematics

Affine Equivalence for Quadratic Rotation Symmetric Boolean Functions. Designs Codes and Cryptography (2020)

Alexandru ChirvasituThomas W. Cusick

affine equivalencedesign theorydesign

Weights for Short Quartic Boolean Functions. Information Sciences (2020)

Thomas W. CusickYounhwan Cheon

boolean functioninformation sciencecomputer scienceinformation theory

Equivalence of 2-Rotation Symmetric Quartic Boolean Functions. Information Sciences (2019)

Thomas W. CusickYounhwan CheonKelly Dougan

boolean functiondata scienceinformation scienceinformation theory

Affine Equivalence Classes of 2-Rotation Symmetric Cubic Boolean Functions. International Journal of Computer Mathematics Computer Systems Theory (2018)

Elizabeth M. ReidThomas W. Cusick

affine equivalence classescomputability theorycomputer sciencecomputational mathematics

A Bit of History. Springer eBooks (2017)

Dennis C. Jett

history

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Thomas Cusick

Professor

University at Buffalo

Affiliations

College of Arts and Sciences

Department of Mathematics

Thomas Cusick is currently serving as a College Of Arts And Sciences Professor at University At Buffalo.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Thomas Cusick

University at Buffalo

Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Using Easy Coefficients Conjecture for Rotation Symmetric Boolean Functions. Information Sciences (2024)

Thomas W. Cusick

Quadratic Rotation Symmetric Boolean Functions. Discrete Applied Mathematics (2023)

Alexandru ChirvasituThomas W. Cusick

boolean functiondiscrete mathematicsapplied mathematics

Symbolic Dynamics and Rotation Symmetric Boolean Functions. Cryptography and Communications (2022)

Alexandru ChirvasituThomas Cusick

applied mathematicscryptography

Simpler Proof for Nonlinearity of Majority Function. Discrete Applied Mathematics (2021)

Thomas W. Cusick

mathematical optimizationapplied mathematicsmajority functiondiscrete mathematicssimpler proofmathematics

The Weight Recursions for the 2-Rotation Symmetric Quartic Boolean Functions. Advances in Mathematics of Communications (2021)

Thomas W. CusickYounhwan Cheon

weight recursionscommunication theoryboolean functionapplied mathematics

Affine Equivalence for Quadratic Rotation Symmetric Boolean Functions. Designs Codes and Cryptography (2020)

Alexandru ChirvasituThomas W. Cusick

affine equivalencedesign theorydesign

Weights for Short Quartic Boolean Functions. Information Sciences (2020)

Thomas W. CusickYounhwan Cheon

boolean functioninformation sciencecomputer scienceinformation theory

Equivalence of 2-Rotation Symmetric Quartic Boolean Functions. Information Sciences (2019)

Thomas W. CusickYounhwan CheonKelly Dougan

boolean functiondata scienceinformation scienceinformation theory

Affine Equivalence Classes of 2-Rotation Symmetric Cubic Boolean Functions. International Journal of Computer Mathematics Computer Systems Theory (2018)

Elizabeth M. ReidThomas W. Cusick

affine equivalence classescomputability theorycomputer sciencecomputational mathematics

A Bit of History. Springer eBooks (2017)

Dennis C. Jett

history

1
2
3
4
5
10
10 / page

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complex analysis

functional analysis

Jan Mycielski

Institution

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post-quantum cryptography

cryptographic technology

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mathematical physics

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number theory

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nonlinear analysis

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algebraic number theory

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spectral theory

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