By Andrew Day

A trip into the area of numbers, that are over our heads, lower than our toes, and throughout us. The Numberverse is principally for those that don't like maths. If you're a kind of those who locate maths dull, challenging, demanding or unnecessary then The Numberverse is that you should get pleasure from.

**Read or Download Numberverse: How numbers are bursting out of everything and just want to have fun (Philosophy Foundation Series) PDF**

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**Additional info for Numberverse: How numbers are bursting out of everything and just want to have fun (Philosophy Foundation Series)**

**Sample text**

39) and in a closed form by u(x; t) D 2c 1Ce c (x c t) Á; iÁ ct) : (41) Camassa and Holm [4] derived in 1993 a completely integrable wave equation t4 ; and so on. The series solution is thus given by 2ce h c (x 2 Peakons of the Camassa–Holm Equation C 11e cx tanh Figure 2 shows a kink graph. The graph shows that the kink converges to ˙1 as ! ˙1. t3 ; )4 u(x; t) D c 1 ¤0; (40) u x x t C 3uu x D 2u x u x x C uu x x x (42) by retaining two terms that are usually neglected in the small-amplitude shallow-water limit [3].

Such scaling holds e. g. for the mean time spent by a walk in a prescribed region of space (i. e. for the mean ﬁrst passage time to its boundary). For an isotropic system Eq. (2) can be rewritten as an equation in the radial coordinate only: Ä @ 1 @ d 1@ P(r; t) D K d 1 r P(r; t) : (3) @t @r @r r Looking at the trajectory of a random walk at scales much larger than the step’s length one infers that it is self-similar in statistical sense, i. e. that its whatever portion (of the size considerably larger then the step’s length) looks like the whole trajectory, i.

Compactons of the K(n,n) Equation The K(n,n) equation [16,17] was introduced by Rosenau and Hyman in 1993. This equation was investigated experimentally and analytically. The K(m,n) equation is a genuinely nonlinear dispersive equation, a special type of the n>1: (59) Compactons, which are solitons with compact support or strict localization of solitary waves, have been investigated thoroughly in the literature. The delicate interaction between the eﬀect of the genuine nonlinear convection (u n )x and the genuinely nonlinear dispersion of (u n )x x x generates solitary waves with exact compact support that are called compactons.