Infinitely+small
101Cable theory — Classical cable theory describes the development of mathematical models that can calculate the flow of electric current (and accompanying voltage) along passive ref|classical neuronal fibers (neurites) particularly dendrites that receive synaptic …
102Pinhole camera model — The pinhole camera model describes the mathematical relationship between the coordinates of a 3D point and its projection onto the image plane of an ideal pinhole camera, where the camera aperture is described as a point and no lenses are used to …
103Monte Carlo method for photon transport — Modeling photon propagation with Monte Carlo methods is a flexible yet rigorous approach to simulate photon transport. In the method, local rules of photon transport are expressed as probability distributions which describe the step size of… …
104infinitesimal — [in΄fin i tes′i məl, in΄fin itez′i məl] adj. [ModL infinitesimus < L infinitus (see INFINITE), infl. by centesimus, hundredth < centum, HUNDRED] 1. too small to be measured; infinitely small 2. Math. of or pertaining to an infinitesimal n.… …
105Indivisible — In di*vis i*ble, n. 1. That which is indivisible. [1913 Webster] By atom, nobody will imagine we intend to express a perfect indivisible, but only the least sort of natural bodies. Digby. [1913 Webster] 2. (Geom.) An infinitely small quantity… …
106Infinitesimal — In fin*i*tes i*mal, n. (Math.) An infinitely small quantity; that which is less than any assignable quantity. [1913 Webster] …
107Infinitesimally — In fin*i*tes i*mal*ly, adv. By infinitesimals; in infinitely small quantities; in an infinitesimal degree. [1913 Webster] …
108Method of indivisibles — Indivisible In di*vis i*ble, n. 1. That which is indivisible. [1913 Webster] By atom, nobody will imagine we intend to express a perfect indivisible, but only the least sort of natural bodies. Digby. [1913 Webster] 2. (Geom.) An infinitely small… …
109Infinitesimal calculus — Gottfried Wilhelm Leibniz (left) and Isaac Newton (right) …
110L'Hôpital's rule — Guillaume de l Hôpital, after whom this rule is named. In calculus, l Hôpital s rule pronounced: [lopiˈtal] (also called Bernoulli s rule) uses derivatives to help evaluate limits involving indeterminate forms. Application …
