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The discrete mathematical structures with application to computer science. by j.p. tremblay(unit i chapter 1: all sections excluding 1 2.5, 1 2.12, 1 2.13, 1 2.15, 1 3.6, 1 4.4) Guide
Noncyclic geometric quantum computing 
several generalisations in Section 2. Section 3 deals with quantum phase gates ... As a mathematical counterpart of the geometric phase we first take a .... ( 2.13) .... From the condition that Ψ(s) is a unit vector for all s we deduce that .... A qubit is a quantum system in which the two Boolean states 1 and 0 are ...
several generalisations in Section 2. Section 3 deals with quantum phase gates ... As a mathematical counterpart of the geometric phase we first take a .... ( 2.13) .... From the condition that Ψ(s) is a unit vector for all s we deduce that .... A qubit is a quantum system in which the two Boolean states 1 and 0 are ...
Noncyclic geometric quantum computing
several generalisations in Section 2. Section 3 deals with quantum phase gates ... As a mathematical counterpart of the geometric phase we first take a .... ( 2.13) .... From the condition that Ψ(s) is a unit vector for all s we deduce that .... A qubit is a quantum system in which the two Boolean states 1 and 0 are ...
several generalisations in Section 2. Section 3 deals with quantum phase gates ... As a mathematical counterpart of the geometric phase we first take a .... ( 2.13) .... From the condition that Ψ(s) is a unit vector for all s we deduce that .... A qubit is a quantum system in which the two Boolean states 1 and 0 are ...
