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DICTIONARY OF GEOPHYSICS, ASTROPHYSICS, and ASTRONOMY

DICTIONARY OF GEOPHYSICS, ASTROPHYSICS, and ASTRONOMY

DICTIONARY OF GEOPHYSICS, ASTROPHYSICS, and ASTRONOMY

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space-like infinity<br />

space-like infinity The endpoint i 0 of all<br />

space-like geodesics of a space-time.<br />

space-like vector An element t of a linear<br />

space with a Lorentzian metric g of signature<br />

(−, +, +, +) such that the norm is g(t, t) =<br />

gabt a t b > 0. The norm of a space-like four<br />

vector in the theory of relativity represents the<br />

spatial distance of two events that appear simultaneous<br />

to some observer.<br />

spacetime The collection of all places <strong>and</strong> all<br />

moments of time in the whole universe. For various<br />

problems simplified models of our physical<br />

spacetime are constructed. For example, cosmology<br />

often ignores details of the geometry<br />

<strong>and</strong> matter distribution in the universe that are<br />

smaller than a group of galaxies. In investigating<br />

planetary motions, typically all stars other<br />

than the sun are ignored, <strong>and</strong> it is assumed that<br />

the empty space around the sun extends to infinite<br />

distances. A mathematical model of spacetime<br />

is a four-dimensional space (one of the four<br />

coordinates is time) with a given metric; two<br />

spacetimes are in fact identical if their metrics<br />

can be transformed one into the other by a coordinate<br />

transformation. Points of the spacetime<br />

are called events. Two events p <strong>and</strong> q can<br />

be in a timelike, lightlike (null), or spacelike<br />

relation. The metric makes it possible to calculate<br />

the lapse of time between the events p<br />

<strong>and</strong> q when they are in a timelike relation or<br />

the distance between them when they are in a<br />

spacelike relation. In fact the metric contains all<br />

the relevant information about the geometry <strong>and</strong><br />

physics in its underlying spacetime, although<br />

some of the information may be technically difficult<br />

to extract. In general relativity, Einstein’s<br />

equations relate the matter distribution to the<br />

geometry of the spacetime. Geodesics can be<br />

calculated to determine the trajectories of particles,<br />

<strong>and</strong> of light rays, moving under the influence<br />

of gravitational forces. If the properties<br />

of the spacetime are found to correspond<br />

to part of the observed world, then the mathematical<br />

spacetime model is considered realistic<br />

in the appropriate range of phenomena. Very<br />

few such analytically exact realistic models exist.<br />

Among them are the flat Minkowski spacetime<br />

that is the geometrical arena of special relativity,<br />

the spacetime of the Schwarzschild solu-<br />

© 2001 by CRC Press LLC<br />

434<br />

tion that describes spherical black holes, <strong>and</strong> the<br />

sun’s dominant, spherically symmetric gravitational<br />

field in the solar system (but without taking<br />

into account the planets’ own gravitational<br />

fields or the rotation <strong>and</strong> rotational deformation<br />

of the star), the spacetimes of the Friedmann–<br />

Lemaître <strong>and</strong> Robertson–Walker cosmological<br />

models that are used to model the whole universe,<br />

the Kerr spacetime describing the gravitation<br />

field of a stationary rotating black hole, <strong>and</strong><br />

a few more spacetimes corresponding to simple<br />

patterns of gravitational waves <strong>and</strong> isolated<br />

structures in the universe (the Lemaître–Tolman<br />

cosmological model is among the latter). However,<br />

computational modeling is beginning to<br />

provide a much longer list of accessible realistic<br />

spacetimes.<br />

space weather The conditions <strong>and</strong> processes<br />

occurring in space which have the potential to<br />

affect the near Earth environment <strong>and</strong>, in particular,<br />

technological systems. Space weather<br />

processes include the solar wind <strong>and</strong> interplanetary<br />

magnetic field, solar flares, coronal mass<br />

ejections from the sun, <strong>and</strong> the resulting disturbances<br />

in the Earth’s geomagnetic field <strong>and</strong><br />

atmosphere. The effects can range from the unexpected<br />

(e.g., disruption of power grids, damage<br />

to satellites) to the common (e.g., failure<br />

of HF systems). Although space weather effects<br />

have been recognized <strong>and</strong> studied for many<br />

years, it has only recently developed as a recognized<br />

field of unified activity which attempts to<br />

forecast solar flares, magnetic storms <strong>and</strong> other<br />

space-related phenomena.<br />

spallation A nuclear reaction in which an<br />

atomic nucleus is struck by an incident high energy<br />

particle. As a result, particles typically<br />

heavier than an α-particle are ejected from the<br />

nucleus. Astrophysical amounts of the lightly<br />

bound isotopes 6 Li, 9 Be, 10 B, <strong>and</strong> 11 B are believed<br />

to have been formed by spallation by energetic<br />

cosmic rays.<br />

special relativity A description of mechanical<br />

<strong>and</strong> electromagnetic phenomena involving<br />

sources <strong>and</strong> observers moving at velocities close<br />

to that of light, but in the absence of gravitational<br />

effects. Maxwell’s theory describes the dynamics<br />

of electric <strong>and</strong> magnetic fields <strong>and</strong> predicts

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