First, I include all time invariant covariants and add the time variant covariates.Kaynak: jezebel.com

Once the energy of the two hadronic jets is known, one computes the "dijet invariant mass": this is the mass of a hypothetical particle produced in the collision, if it decayed yielding the two observed jets of hadrons.Kaynak: science20.com

In mathematics , an invariant is a property of a class of mathematical objects that remains unchanged when transformations of a certain type
Kaynak: Invariant (mathematics)

In mathematics and theoretical physics , an invariant is a property of a system which remains unchanged under some transformation .
Kaynak: Invariant (physics)

In the mathematical field of knot theory , a knot invariant is a quantity (in a broad sense) defined for each knot which is the same for
Kaynak: Knot invariant

In computer science , an invariant is a condition that can be relied upon to be true during execution of a program. a loop invariant is a
Kaynak: Invariant (computer science)

In mathematics , an invariant subspace of a linear mapping : T : V → V. contained in W. An invariant subspace of T is also said to be T invariant.
Kaynak: Invariant subspace

In computer programming , specifically object-oriented programming , a class invariant is an invariant used to constrain objects of a
Kaynak: Class invariant

In mathematics , an invariant measure is a measure that is preserved by some function . Ergodic theory is the study of invariant measures
Kaynak: Invariant measure

In computer science , a loop invariant is an invariant used to prove properties of loop s and, by extension, algorithm s employing loops
Kaynak: Loop invariant

In statistics , the concept of being an invariant estimator is a criterion that can be used to compare the properties of different
Kaynak: Invariant estimator

In topology and related areas of mathematics a topological property or topological invariant is a property of a topological space which
Kaynak: Topological property

In mathematics , an invariant polynomial is a polynomial P that is invariant under a group Gamma acting on a vector space V. Therefore
Kaynak: Invariant polynomial

In mathematics , a fixed point (sometimes shortened to fixpoint, also known as an invariant point) of a function is a point that is mapped
Kaynak: Fixed point (mathematics)

When M is a Euclidean space and all the fields are taken to be invariant by translations by the vectors of M, we get back to a situation
Kaynak: Tensor field

Assuming that mass is invariant in all inertial frames, the above equation shows Newton's laws of mechanics, if valid in one frame, must
Kaynak: Galilean invariance