Exact(3)
This equation is a nonhomogeneous first-order recurrence of the form (29) E [ H 1, g ] = ψ (g ) + λ E [ H 1, g − 1 ], with initial condition E[ H1,1] = s1,0, where ψ(g) = s1 and λ = h.
Recognize that any recurrence of the form an = an-1 + d is an arithmetic sequence.
Recognize that any recurrence of the form an = r * an-1 is a geometric sequence.
Similar(5)
A recurrence equation of the form (6) has a unique solution f T ∈ RT c.
Theorem 11 A recurrence equation of the form (8) has a unique solution f T ∈ RT c, k.
As mentioned above, the family of degree-graded polynomials with recurrence relations of the form (2.1) include all the orthogonal bases, but are not limited to them.
Theorem 2 A Divide and Conquer recurrence equation of the form (2) has a uniquesolution f T in C b, c.
Then the following assertions hold: (1) A recurrence equation of the form (6) has a unique solution f T ∈ RT c. (2) If there exists g ∈ RT c such that Γ T ( g ) ≤ g, then f T ∈ O ( g ). .
Related(1)
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
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