### Abstract

Original language | English |
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Place of Publication | Enschede |

Publisher | University of Twente, Department of Computer Science |

Number of pages | 7 |

Publication status | Published - 1988 |

### Publication series

Name | Memoranda Informatica |
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Publisher | University of Twente, Department of Computer Science |

No. | INF-88-10 |

ISSN (Print) | 0923-1714 |

### Fingerprint

### Keywords

- MSC-34A30
- HMI-SLT: Speech and Language Technology

### Cite this

*Fibonacci-like Differential Equations with a Polynomial Non-Homogeneous Part (Revised Version)*. (Memoranda Informatica; No. INF-88-10). Enschede: University of Twente, Department of Computer Science.

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*Fibonacci-like Differential Equations with a Polynomial Non-Homogeneous Part (Revised Version)*. Memoranda Informatica, no. INF-88-10, University of Twente, Department of Computer Science, Enschede.

**Fibonacci-like Differential Equations with a Polynomial Non-Homogeneous Part (Revised Version).** / Asveld, Peter R.J.

Research output: Book/Report › Report › Other research output

TY - BOOK

T1 - Fibonacci-like Differential Equations with a Polynomial Non-Homogeneous Part (Revised Version)

AU - Asveld, Peter R.J.

PY - 1988

Y1 - 1988

N2 - We investigate non-homogeneous linear differential equations of the form $x''(t) + x'(t) - x(t) = p(t)$ where $p(t)$ is either a polynomial or a factorial polynomial in $t$. We express the solution of these differential equations in terms of the coefficients of $p(t)$, in the initial conditions, and in the solution of the corresponding homogeneous differential equation $y''(t) + y'(t) - y(t) = 0$ with $y(0) = y'(0) = 1$.

AB - We investigate non-homogeneous linear differential equations of the form $x''(t) + x'(t) - x(t) = p(t)$ where $p(t)$ is either a polynomial or a factorial polynomial in $t$. We express the solution of these differential equations in terms of the coefficients of $p(t)$, in the initial conditions, and in the solution of the corresponding homogeneous differential equation $y''(t) + y'(t) - y(t) = 0$ with $y(0) = y'(0) = 1$.

KW - MSC-34A30

KW - HMI-SLT: Speech and Language Technology

M3 - Report

T3 - Memoranda Informatica

BT - Fibonacci-like Differential Equations with a Polynomial Non-Homogeneous Part (Revised Version)

PB - University of Twente, Department of Computer Science

CY - Enschede

ER -