complex hadamard matrix造句

• complex hadamard matrix    Thus, \ mathit { x K } is the standard form of some complex Hadamard matrix \ mathit { H }. Now, we need to show that the matrix \ mathit { E _ c } whose rows are the nonzero codewords, co...
• hadamard matrix    The concept is a generalization of the Hadamard matrix. If a Hadamard matrix is normalized and fractionated, a design pattern is obtained. Unfortunately, there may not be a Hadamard matrix...
• complex hadamard matrices    Complex Hadamard matrices arise in the study of operator algebras and the theory of quantum computation. Real Hadamard matrices and Butson-type Hadamard matrices form particular cases of c...
• complex conjugate matrix    Complex conjugate matrix
• complex matrix    The final product is a complex matrix of collagen that's easily malleable. For example : complex analysis, complex matrix, complex polynomial, and complex Lie algebra. \textbf { Theorem : ...
• complex orthogonal matrix    Complex orthogonal matrix
• complex square matrix    This is an example of the Youla decomposition of a complex square matrix. Any complex square matrix is triangularizable. For example, any non-empty complex square matrix has at least one (...
• complex complex    It is part of the Mi-2 / NuRD complex complex that has been implicated in chromatin remodeling and transcriptional repression associated with histone deacetylation. In case where S is home...
• complex of complex    It is truly amazing because life is easily the most complex of complex systems,
• fast hadamard transform    A decoding algorithm based on transform and fast hadamard transform changes the matrix multiplication to the addition , subtraction and position exchanging among the matrix elements , so r...
• hadamard    A Hadamard transform is applied to each bit to obtain the state Hadamard code is a special case of Reed-Muller code. The Hadamard basis of a one-qubit register is given by Beforehand Jacqu...
• hadamard billiards    One celebrated example of Anosov flow is given by the geodesic flow on a surface of constant negative curvature, cf Hadamard billiards. Sinai's great achievement with this model was to sho...
• hadamard code    Hadamard code is a special case of Reed-Muller code. The Walsh function and the Walsh Hadamard code are named after him. A Hadamard code was used during the 1971 Mariner 9 mission to corr...
• hadamard conjecture    While recursive filtering had been used previously, it was applied twice and four times to coincide with the Hadamard conjecture, while triple application required more than double the ope...
• hadamard derivative    "' Hadamard derivative "'is a concept of directional derivative for maps between Banach spaces.
• hadamard dynamical system    The system is particularly important in that in 1963, Yakov Sinai, in studying Sinai's billiards as a model of the classical ensemble of a Boltzmann Gibbs gas, was able to show that the m...
• hadamard finite part    Integral equations containing Hadamard finite part integrals ( with unknown ) are termed hypersingular integral equations.
• hadamard finite part integral    Integral equations containing Hadamard finite part integrals ( with unknown ) are termed hypersingular integral equations.
• hadamard gate    A Hadamard gate must work on this level .-- contribs 05 : 47, 7 October 2008 ( UTC) In fact, each of those single-qubit operations can be implemented efficiently using a Hadamard gate and ...
• hadamard inequality    This allows, using the Hadamard inequality, to bound the size of these integers. This inequality is related to Jensen's inequality, Kantorovich's inequality, the Hermite Hadamard inequali...
• hadamard manifold    The hyperbolic plane ( and more generally any Hadamard manifolds of sectional curvature \ le-1 ) is 2-hyperbolic. As a special case, a complete CAT ( 0 ) space is also known as a "'Hadamar...
• hadamard matrices    Many other methods for constructing Hadamard matrices are now known. Hadamard matrices are square matrices consisting of only + and  ". These principles are the foundation for fractionati...
• hadamard product    where \ circ is the Hadamard product ( entry-wise product ). In fact the Riemann Xi function would be proportional to the functional determinant ( Hadamard product) Besides the ordinary ma...
• hadamard space    A flat Hadamard space is isomorphic to a closed convex subset of a Hilbert space. In particular, a normed space is an Hadamard space if and only if it is a Hilbert space. The geometry of H...
• hadamard transform    A Hadamard transform is applied to each bit to obtain the state This is the Hadamard transform of the function f ( \ cdot ). Therefore, it can also be viewed as a form of generalized Hadam...