multiply$50864$ - перевод на греческий
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multiply$50864$ - перевод на греческий

LORENTZIAN MANIFOLD THAT DOES NOT CONTAIN A CLOSED TIMELIKE CURVE
Timelike multiply connected

multiply      
v. αυξάνομαι, πολλαπλασιάζω, πολλαπλασιάζομαι
multiply sign         
MATHEMATICAL SYMBOL
Multiplication symbol; ✖; ×; Multiply sign; Times sign; Times symbol; Times (glyph); Multiplication x; ⊠; ⨉; U+00D7; Times (symbol)
σημείο πολλαπλασιασμού
conversion factor         
COMPARISON OF VARIOUS SCALES
Conversion factor; Conversion Table:cm-inches; Approximate conversion of units; Factor-label; Unit conversions; Distance conversion; Unit conversion; Units conversion; Converting units; Conversion factors; Informal conversion of common units; Metric yardstick; Approximate conversion between English and SI units; Unit factor analysis; Units conversion by factor-label; Unit factor; Conversion of dimensions; Converting dimensions; Dimensional converting; Converting dimensional units; Conversion calculations; Converting units by using dimensional analysis; Metric metresticks; Metric metre sticks; Metric metersticks; Metric metrestick; Metric meter stick; Metric metre stick; Unit conversion table; Metric meterstick; Approximate conversion between English and metric units; Conversion table: Blood Glucose (mmol/L to mg/dL); Conversion table: Blood Glucose (mmol to mg/dm^3); Unit converter; Conversion table; Conversion tables; Conversions of units; Conversion of units of energy; Conversion chart; List of Conversions of units; Changing units; Multiply by 1; Factor-label method; Factor-label approach; Unit conversion method; Unit-factor method
συντελεστής μετατροπής

Определение

multiplication sign
(multiplication signs)
A multiplication sign is the sign x which is put between two numbers to show that they are being multiplied.
N-COUNT

Википедия

Timelike simply connected

Suppose a Lorentzian manifold contains a closed timelike curve (CTC). No CTC can be continuously deformed as a CTC (is timelike homotopic) to a point, as that point would not be causally well behaved. Therefore, any Lorentzian manifold containing a CTC is said to be timelike multiply connected. A Lorentzian manifold that does not contain a CTC is said to be timelike simply connected.

Any Lorentzian manifold which is timelike multiply connected has a diffeomorphic universal covering space which is timelike simply connected. For instance, a three-sphere with a Lorentzian metric is timelike multiply connected, (because any compact Lorentzian manifold contains a CTC), but has a diffeomorphic universal covering space which contains no CTC (and is therefore not compact). By contrast, a three-sphere with the standard metric is simply connected, and is therefore its own universal cover.