Add to ORKGCoordinated Science Laboratory was formerly known as Control Systems LaboratoryJoint Services Electronics Program / DAAB-07-67-C-0199National Science Foundation / GK-2339 and GP-742
Abstract: The following assertions are proved: for each natural k, there exists a basis co...
AbstractThe effects of bases of two-input Boolean functions are characterized in terms of their impa...
The multiplicative complexity of a Boolean function is the minimum number of AND gates that are nece...
From 12.03.06 to 17.03.06, the Dagstuhl Seminar 06111 ``Complexity of Boolean Functions\u27\u27 was ...
This paper considers cost of logic circuits that implement Boolean functions. The realization of Boo...
AbstractWe consider the complexity of computing Boolean functions by analog circuits of bounded fan-...
An important problem in theoretical computer science is to develop methods for estimating the comple...
We prove a lower bound of 4.5n - o(n) for the circuit complexity of an explicit Boolean function (th...
AbstractThe multiplicative complexity c∧(f) of a Boolean function f is the minimum number of AND gat...
AbstractThe complexity of 2-output combinational networks without feedback is explored. For monotone...
AbstractThe average time of computing Boolean functions by straight-line programs with a conditional...
AbstractLet fn:{0, 1}2⌜lgn⌝+1+n→{0, 1} be the Boolean function fn(a,b,q,z1…,zn)=q⋁j=1n zj(a=j∨b=j)∨ ...
'~le introduce a geometric approach for investigating the power of threshold circuits. Viewing ...
We study Boolean circuits as a representation of Boolean functions and conskier different equivalenc...
We study the realization of monotone Boolean functions by networks. Our main result is a precise ver...
Abstract: The following assertions are proved: for each natural k, there exists a basis co...
AbstractThe effects of bases of two-input Boolean functions are characterized in terms of their impa...
The multiplicative complexity of a Boolean function is the minimum number of AND gates that are nece...
From 12.03.06 to 17.03.06, the Dagstuhl Seminar 06111 ``Complexity of Boolean Functions\u27\u27 was ...
This paper considers cost of logic circuits that implement Boolean functions. The realization of Boo...
AbstractWe consider the complexity of computing Boolean functions by analog circuits of bounded fan-...
An important problem in theoretical computer science is to develop methods for estimating the comple...
We prove a lower bound of 4.5n - o(n) for the circuit complexity of an explicit Boolean function (th...
AbstractThe multiplicative complexity c∧(f) of a Boolean function f is the minimum number of AND gat...
AbstractThe complexity of 2-output combinational networks without feedback is explored. For monotone...
AbstractThe average time of computing Boolean functions by straight-line programs with a conditional...
AbstractLet fn:{0, 1}2⌜lgn⌝+1+n→{0, 1} be the Boolean function fn(a,b,q,z1…,zn)=q⋁j=1n zj(a=j∨b=j)∨ ...
'~le introduce a geometric approach for investigating the power of threshold circuits. Viewing ...
We study Boolean circuits as a representation of Boolean functions and conskier different equivalenc...
We study the realization of monotone Boolean functions by networks. Our main result is a precise ver...
Abstract: The following assertions are proved: for each natural k, there exists a basis co...
AbstractThe effects of bases of two-input Boolean functions are characterized in terms of their impa...
The multiplicative complexity of a Boolean function is the minimum number of AND gates that are nece...