conjugate dyadic - definitie. Wat is conjugate dyadic
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Wat (wie) is conjugate dyadic - definitie

ANOTHER ROOT OF THE SAME MINIMAL POLYNOMIAL
Conjugate elements; Conjugate element; Conjugate roots; Conjugate root; Algebraic conjugate; Galois conjugate; Conjugate (algebra)

Complex conjugate         
  • reflecting]] <math>z</math> across the real axis.
OPERATION ON COMPLEX NUMBERS IN WHICH THE SIGN OF THE REAL PART IS KEPT BUT THE SIGN OF THE IMAGINARY PART IS REVERSED
Complex conjugation; Complex conjugacy; Conjugate complex; Complex Conjugate; Conjugate pair
In mathematics, the complex conjugate of a complex number is the number with an equal real part and an imaginary part equal in magnitude but opposite in sign. That is, (if a and b are real, then) the complex conjugate of a + bi is equal to a - bi.
Conjugate vaccine         
  • A vial of ''[[Soberana 02]]'' vaccine in Iran for use in the phase III clinical trials
TYPE OF VACCINE
Vaccines, conjugate
A conjugate vaccine is a type of subunit vaccine which combines a weak antigen with a strong antigen as a carrier so that the immune system has a stronger response to the weak antigen.
Conjugate transpose         
COMPLEX MATRIX A* OBTAINED FROM A MATRIX A BY TRANSPOSING IT AND CONJUGATING EACH ENTRY
Adjoint matrix; Hermitean conjugate; Tranjugate; Transpose conjugate; Adjoint Matrix; Conjugate transpose matrix; Hermitian Transpose; Hermitian transpose; Hermitian tranpose; Conjugate matrix; Conjugate Transpose; Conjugate imaginary; Complex transpose
In mathematics, the conjugate transpose, also known as the Hermitian transpose, of an m \times n complex matrix \boldsymbol{A} is an n \times m matrix obtained by transposing \boldsymbol{A} and applying complex conjugate on each entry (the complex conjugate of a+ib being a-ib, for real numbers a and b). It is often denoted as \boldsymbol{A}^\mathrm{H} or \boldsymbol{A}^*.

Wikipedia

Conjugate element (field theory)

In mathematics, in particular field theory, the conjugate elements or algebraic conjugates of an algebraic element α, over a field extension L/K, are the roots of the minimal polynomial pK,α(x) of α over K. Conjugate elements are commonly called conjugates in contexts where this is not ambiguous. Normally α itself is included in the set of conjugates of α.

Equivalently, the conjugates of α are the images of α under the field automorphisms of L that leave fixed the elements of K. The equivalence of the two definitions is one of the starting points of Galois theory.

The concept generalizes the complex conjugation, since the algebraic conjugates over R {\displaystyle \mathbb {R} } of a complex number are the number itself and its complex conjugate.