positone

As an adjective positone

is (mathematics) of a particular kind of eigenvalue problem involving a nonlinear function on the reals that is continuous, positive, and monotone.

As a noun positon is

(physics) a positron, especially when compared with a negaton.

As an adjective positone

is (mathematics) of a particular kind of eigenvalue problem involving a nonlinear function on the reals that is continuous, positive, and monotone.

As a noun positons is

.

Semipositone is a derived term of positone.

In mathematics|lang=en terms the difference between semipositone and positone

is that semipositone is (mathematics) an eigenvalue problem that would be a positone eigenvalue problem except that the nonlinear function is not positive when its argument is zero while positone is (mathematics) of a particular kind of eigenvalue problem involving a nonlinear function on the reals that is continuous, positive, and monotone.

As adjectives the difference between semipositone and positone

is that semipositone is (mathematics) an eigenvalue problem that would be a positone eigenvalue problem except that the nonlinear function is not positive when its argument is zero while positone is (mathematics) of a particular kind of eigenvalue problem involving a nonlinear function on the reals that is continuous, positive, and monotone.

In mathematics terms the difference between monotone and positone

is that monotone is property of a function to be either always decreasing or always increasing while positone is of a particular kind of eigenvalue problem involving a nonlinear function on the reals that is continuous, positive, and monotone.

As adjectives the difference between monotone and positone

is that monotone is having a single unvaried pitch while positone is of a particular kind of eigenvalue problem involving a nonlinear function on the reals that is continuous, positive, and monotone.

As a noun monotone

is a single unvaried tone of speech or a sound.

As a verb monotone

is to speak in a monotone.

As adjectives the difference between continuous and positone

is that continuous is without break, cessation, or interruption; without intervening time while positone is (mathematics) of a particular kind of eigenvalue problem involving a nonlinear function on the reals that is continuous, positive, and monotone.

As adjectives the difference between nonlinear and positone

is that nonlinear is (of a set of points) not lying on a straight line while positone is (mathematics) of a particular kind of eigenvalue problem involving a nonlinear function on the reals that is continuous, positive, and monotone.

As a noun eigenvalue

is (linear algebra) a scalar, $\backslash lambda\backslash !$, such that there exists a vector $x$ (the corresponding eigenvector) for which the image of $x$ under a given linear operator $\backslash rm\; a\backslash !$ is equal to the image of $x$ under multiplication by $\backslash lambda$; ie $\{\backslash rm\; a\}\; x\; =\; \backslash lambda\; x\backslash !$.

As an adjective positone is

(mathematics) of a particular kind of eigenvalue problem involving a nonlinear function on the reals that is continuous, positive, and monotone.