Mar 31, 2016 · Abstract. Let f : {0, 1}n → {0, 1} be a boolean function. Its associated XOR function is the two- party function f⊕(x, y) = f(x ⊕ y).
Abstract: Let f be a boolean function on n variables. Its associated XOR function is the two-party function F(x, y) = f(x xor y).
Abstract. Let f : { 0 , 1 } n → { 0 , 1 } be a boolean function. Its associated XOR function is the two-party function f ⊕ ( x , y ) = f ( x ⊕ y ) .
This relies on a novel technique of entropy reduction for protocols, combined with existing techniques in Fourier analysis and additive combinatorics. Many UC- ...
Abstract: Let f be a boolean function on n variables. Its associated XOR function is the two-party function F(x, y) = f(x xor y).
Nov 16, 2017 · Kaave Hosseini speaks at the Workshop on Additive Combinatorics held at the Center of Mathematical Sciences and Applications in October, ...
Mar 18, 2016 · Abstract. Let f : {0, 1}n → {0, 1} be a boolean function. Its associated XOR function is the two- party function f⊕(x, y) = f(x ⊕ y).
This relies on a novel technique of entropy reduction for protocols, combined with existing techniques in Fourier analysis and additive combinatorics. Structure ...
Jul 26, 2023 · In this work, we investigate the Fourier growth of certain functions that naturally arise from communication protocols for XOR functions ( ...
Note that proving this type of conjectures requires designing efficient communication protocols. Communication complexity for the class of XOR functions has ...
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