बंद-वक्र हिंदी उपयोग और उदाहरण

इन वर्षों में मच के सिद्धांत की आइंस्टीन की समझ के अनुसार संशोधित क्षेत्र समीकरणों ने बंद वक्रता के एक स्थिर ब्रह्मांड की भविष्यवाणी की।

पृथ्वी की सतह पर स्थित बंद वक्रों (closed curves) के चारों ओर समांतर चुंबकीय बल के रेखासमाकल (line integral) की गणना द्वारा चुंबकीय विधि से इनकी पहचान की जा सकती है।

\textstyle \oint_C बंद वक्र C के परितः रैखिक समाकलन (line integral) है;।

"" वृत्त एक साधारण बंद वक्र होता है जो समतल को दो क्षेत्रों में विभाजित करता है: एक आंतरिक और एक बाहरी।

यदि घूर्णन इस अक्ष के परित: न हो तो, तो घूर्णनाक्ष का ध्रुव आकृति अक्ष के ध्रुव के परित: एक बंद वक्र में घूमा करेगा।

बंद वक्र C के परितः रैखिक समाकलन (line integral) है;।

बंद-वक्र इसके अंग्रेजी अर्थ का उदाहरण

A tube of force, also called a tube of electrostatic induction or field tube, are the lines of electric force which moves so that its beginning traces a closed curve on a positive surface, its end will trace a corresponding closed curve on the negative surface, and the line of force itself will generate an inductive tubular surface.

In the following curve–surface integral theorems, S denotes a 2d open surface with a corresponding 1d boundary C ∂S (a closed curve):.

Integration around a closed curve in the clockwise sense is the negative of the same line integral in the counterclockwise sense (analogous to interchanging the limits in a definite integral):.

Let f : C → C be holomorphic on some open set D ⊂ C, and Γ be a rectifiable Jordan curve in D, that is, a closed curve of finite length without self-intersections.

If K is any closed curve in Euclidean space that is sufficiently smooth to define the curvature κ at each of its points, and if the total absolute curvature is less than or equal to 4π, then K is an unknot, i.

In 1932 George Birkhoff described his "remarkable closed curve", a homeomorphism of the annulus that contained an invariant continuum.

Curve-shortening flow, a continuous transformation of a closed curve in the plane that eventually convexifies it.

That is, suppose there exists a simple closed curve C_\lambda .

In 1934, Barbilian published his article describing metrization of a region K, the interior of a simple closed curve J.

Phil Moore (disambiguation) In plane geometry, Holditch's theorem states that if a chord of fixed length is allowed to rotate inside a convex closed curve, then the locus of a point on the chord a distance p from one end and a distance q from the other is a closed curve whose enclosed area is less than that of the original curve by \pi pq.

While not mentioned by Holditch, the proof of the theorem requires an assumption that the chord be short enough that the traced locus is a simple closed curve.

Aoni Production voice actors In mathematics, a positively oriented curve is a planar simple closed curve (that is, a curve in the plane whose starting point is also the end point and which has no other self-intersections) such that when traveling on it one always has the curve interior to the left (and consequently, the curve exterior to the right).

Crucial to this definition is the fact that every simple closed curve admits a well-defined interior; that follows from the Jordan curve theorem.

All simple closed curves can be classified as negatively oriented (clockwise), positively oriented (counterclockwise), or non-orientable.