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The distribution of the textons is modeled by a transition matrix which gives probabilities for transiting from one texton to another.
In addition, the P-DPA algorithm is using an initial distribution matrix and a transition matrix.
The transition probabilities of a MC are described by a transition matrix [45].
Like the D k matrices above, the entries of these matrices have a transition matrix interpretation.
A transition matrix is used to coordinate pricing and production planning reflecting the design of products.
Two matrices mainly influence the model: a Transition matrix TM, and an Emission Matrix EM.
The spatially implicit model is based on a transition matrix approach.
R is a transition matrix that contains the probabilities of different transitions of individual(x) from one destination to another.
The derivation is given in Section 6, where a transition matrix interpretation is given for the above matrices.
For each j ∈ Λ, there is a transition matrix T j that is implemented for the investigation of the subspace Y j a (cf.[17] and Section 4).
where Φ is a transition matrix of the linear system y Δ = A ( t ) y, y ( t 0 ) = y 0, (2.11).
More suggestions(17)
a transition model
a bridge matrix
a transition structure
a transfer matrix
a transition list
a transition table
a unit matrix
a square matrix
a transition step
a transition story
a transition page
a transition point
a transition moment
a transition phase
a transition period
a transition government
a transition stage
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