And the Matlab give me the result below: I =2.44764705882354-145.499411764706i-176.067882352941+84.3624705882353i I'm really confused about this situation. If you know anything please let me know about it. Thanks. B = [(5.7955+1.5529i) 0].'which is actually element-wise transpose an...
It just creates a new array in memory and copies the old array's values into it, shuffling their order using an easily-computed array index mapping algorithm (which is just like two or three multiplies per element). But: Both of these are trivial operations; you generally wouldn't even bo...
MATLAB®and theMATLAB Support Package for Quantum Computingprovide built-in quantum gates and customizable composite gates that enable you to build, simulate, and run quantum circuits. Multiqubit gates in MATLAB includeqftGateandmcxGate, among others. Additionally, thecompositeGatesfunction enables the...
How did MATLAB diagonalize this matrix? Here is the thing: The diagonalizable matrices are dense in ! (You probably have heard that before…) What does that mean numerically? Any matrix that you represent in floating point numbers is actually a representative of a whole bunch of matrices. Each...
What does #6541 mean? Subscribe More actions JVanB Valued Contributor II 02-05-2016 06:04 PM 742 Views There was a question in stack overflow about implementing Matlab's diff function in Fortran. First attempt: ! diff.f90 module M use ISO_FORTRAN_ENV implicit none private public ...
is the transpose of an upper Hessenberg matrix. In the rest of this article, the Hessenberg matrices are upper Hessenberg. Hessenberg matrices play a key role in the QR algorithm for computing the eigenvalues of a general matrix. The first step of the algorithm is to reduce ...
For two-dimensional data, transpose operations convert data between row-major layout and column-major layout. Consider the transposed version ofA: A' = 1 4 7 2 5 8 3 6 9 The column-major layout ofA'matches the row-major layout ofA. (For complex numbers, array layout conversions use a ...
They are Hermitian: (U†=U), whereU†is the conjugate transpose ofU. They are unitary: (U†U=UU†=I), whereIis the identity matrix. They have eigenvalues of ±1. Bloch sphere representing a quantum state of |0⟩ created with theplotBlochSpherehelper function in MATLAB. ...
They are Hermitian: (U†=U), where U† is the conjugate transpose of U. They are unitary: (U†U=UU†=I), where I is the identity matrix. They have eigenvalues of ±1.Bloch sphere representing a quantum state of |0⟩ created with the plotBlochSphere helper function in MATLAB...