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15
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Stuck at solving T(n) problem using recursive relation

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#recurrence-relations
37
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Non-recursive way to present $ p_{0}=0$, $p_{n+1}=(e+1)p_{n}+e$ for some $e>0 \in \mathbb{R}$.

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#discrete-mathematics #numerical-methods #recurrence-relations
404
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Determinant of a circulant matrix as Chebyshev-like recurrence

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#linear-algebra #polynomials #recurrence-relations #determinant #orthogonal-polynomials
1.5k
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Basis for recurrence relation solutions

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#linear-algebra #vector-spaces #recurrence-relations
209
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Recurrence Tree for Recurrence Inequality

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#algorithms #recurrence-relations
303
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Solving Recurring Relations

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#sequences-and-series #algebra-precalculus #recurrence-relations #quantifiers
243
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Limits of a recursively defined sequence

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#real-analysis #sequences-and-series #limits #recurrence-relations
12k
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Recursively defining the set of bit strings set having more zeros than ones

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#recurrence-relations
80
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Asymptotics for a recurrence relation

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#asymptotics #recurrence-relations
538
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How to solve this recurrence relation (related to discrete Fourier transform)?

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#fourier-analysis #recurrence-relations
98
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How does my professor come up with the recursive case in this algorithm analysis?

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#algorithms #proof-writing #recurrence-relations #recursive-algorithms
95
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How do I express a given linear recurrence relation in a non-recursive way?

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#recurrence-relations
772
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Finding Binet's formula using generating functions

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#sequences-and-series #recurrence-relations
134
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Find $a_{2012}-3a_{2010}/3 a_{2011}$ where the sequence $a_n$ is determined by roots of a quadratic equation

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#sequences-and-series #recurrence-relations #quadratics
89
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Prove that $ x_{k}=2^{k} \cdot \sin \frac{\pi}{2^{k}}$ equals $ x_{1}'=2, x'_{2}=2 \sqrt{2}, x_{k+1}=x_{k} \sqrt{\frac{2x_{k}}{x_{k}+x_{k-1}}}$

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#recurrence-relations #proof-verification

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