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- ...t $p \colon \mathbb{T} \rightarrow \mathbb{C}$. We say that $p$ is forward regressive if for all $t \in \mathbb{T}^{\kappa}$253 bytes (42 words) - 12:58, 16 January 2023
- #REDIRECT [[Forward regressive function]]41 bytes (4 words) - 23:28, 31 May 2016
- ...}(\mathbb{T},\mathbb{C})$ denotes the set of [[forward regressive function|regressive]] functions and $\oplus_h$ denotes the [[circle plus]].362 bytes (51 words) - 23:10, 14 July 2016
- ...mathbb{T} \rightarrow \mathbb{C}$. We say that $p$ is (forward) positively regressive if for all $t \in \mathbb{T}^{\kappa}$ [[Forward regressive]]287 bytes (44 words) - 12:57, 16 January 2023
- #REDIRECT [[Forward positively regressive]]43 bytes (4 words) - 12:57, 16 January 2023
- #REDIRECT [[Forward regressive]]32 bytes (3 words) - 12:58, 16 January 2023
Page text matches
- [[Forward regressive function]]<br />5 KB (665 words) - 01:55, 6 February 2023
- Let $p$ be a [[regressive function|$\nu$-regressive function]]. Let $\alpha$ be a [[regressive function|regressive constant]].3 KB (538 words) - 01:11, 19 December 2016
- ...et $p \in \mathcal{R}(\mathbb{T},\mathbb{C})$ be a [[regressive_function | regressive function]]. The $\Delta$-exponential function $e_p (\cdot,\cdot;\mathbb{T})4 KB (689 words) - 14:12, 28 January 2023
- ...t $p \colon \mathbb{T} \rightarrow \mathbb{C}$. We say that $p$ is forward regressive if for all $t \in \mathbb{T}^{\kappa}$253 bytes (42 words) - 12:58, 16 January 2023
- ...et $p \colon \mathbb{T} \rightarrow \mathbb{R}$ be [[regressive_function | regressive]] and defined by1 KB (193 words) - 15:03, 21 January 2023
- ...Let $p \in \mathcal{R}(\mathbb{T},\mathbb{R})$ be [[regressive_function | regressive]]. Let $g \colon \mathbb{T} \rightarrow \mathbb{R}$ be nonvanishing. Define691 bytes (93 words) - 17:43, 11 February 2017
- ...cale]] and $\alpha \in \mathbb{R}$ be a [[Regressive_function | positively regressive]] constant. Then for all $t,s \in \mathbb{T}$539 bytes (70 words) - 15:45, 21 January 2023
- ...continuity | rd-continuous]] and $p$ be [[regressive_function | positively regressive]] and $p \geq 0$. If for all $t \in \mathbb{T}$634 bytes (97 words) - 00:36, 15 September 2016
- ...$ and assume $y^{\Delta \Delta}(t) + p(t) y^{\Delta}(t) + q(t)y(t) = 0$ is regressive, where $p$ and $q$ are [[rd continuous]]. Suppose that $y_1$ and $y_2$ are464 bytes (77 words) - 12:48, 16 January 2023
- #REDIRECT [[Forward regressive function]]41 bytes (4 words) - 23:28, 31 May 2016
- ...in \mathcal{R}\left(\mathbb{T},\mathbb{C}\right)$ be [[regressive function|regressive functions]]. The following formula holds:443 bytes (73 words) - 22:21, 9 June 2016
- ...\in \mathbb{T}$, and let $p \in \mathcal{R}(\mathbb{T},\mathbb{C})$ be a [[regressive function]]. The following formula holds:408 bytes (64 words) - 22:20, 9 June 2016
- ...b{T}$, and $p \in \mathcal{R} \left( \mathbb{T},\mathbb{C} \right)$ be a [[regressive function]]. The following formula holds:645 bytes (97 words) - 06:08, 10 June 2016
- ...0$ and $\ominus \lambda$ be [[positively mu regressive | positively $\mu$-regressive]] constant functions and let $t \in \mathbb{T}$. The exponential distributi644 bytes (81 words) - 14:07, 28 January 2023
- Let $p \in C_{rd}$ and $-\mu p^2$ be a [[regressive function]]. Then the $\Delta$-hyperbolic cosine function is defined by1 KB (169 words) - 14:13, 28 January 2023
- Let $p$ and $-\mu p^2$ be [[regressive function|regressive functions]]. Then the $\Delta$ hyperbolic sine function is defined by611 bytes (86 words) - 14:13, 28 January 2023
- ...heorem:</strong> If $\alpha > 0$ with $\alpha^2\nu \in \mathcal{\nu}$, a [[regressive function]], then $\widehat{\cosh}_{\gamma}(\cdot,s)$ and $\widehat{\sinh}_{908 bytes (149 words) - 18:27, 21 March 2015
- ...p^2 \colon \mathbb{T} \rightarrow \mathbb{R}$ be a [[regressive_function | regressive function]]. We define the trigonometric function $\sin_p \colon \mathbb{T}826 bytes (124 words) - 14:13, 28 January 2023
- ...p^2 \colon \mathbb{T} \rightarrow \mathbb{R}$ be a [[regressive_function | regressive function]]. We define the trigonometric functions $\cos_p \colon \mathbb{T}877 bytes (127 words) - 14:13, 28 January 2023
- Let $\gamma$ be a nonzero regressive real number, then a general solution of the second order [[dynamic equation311 bytes (47 words) - 21:30, 9 June 2016