space curve वाक्य
उदाहरण वाक्य
मोबाइल
- He also investigated the third-order surfaces and fourth-order space curves.
- In differential geometry and calculus, the angles between plane curves or space curves or derivative.
- A similar definition applies to space curves and curves in " n "-dimensional Euclidean space.
- The rear elevation has a centrally located awning supported on oversized and closely spaced curved brackets.
- Algebraic curves can also be space curves, or curves in a space of higher dimension, say.
- Typically the space curves off toward the horizon line, where the curvature of ceiling and wall merge.
- There is also the concept of space curves of constant width, whose widths are defined by tangent planes.
- A space curved enough to produce pi = 3 would also produce varying values such that 0 = 1.
- *PM : fundamental theorem of space curves, id = 3929-- WP guess : fundamental theorem of space curves-- Status:
- It was Leonard Euler who first applied the coordinate method in a systematic study of space curves and surfaces.
- *PM : fundamental theorem of space curves, id = 3929-- WP guess : fundamental theorem of space curves-- Status:
- Every immersed plane curve lifts to an embedded space curve via separating the intersection points, which is not true in higher dimensions.
- These formulas are important in the theory of space curves ( differential geometry ), and they were presented in his doctoral thesis at Toulouse in 1847.
- If " C " is a regular space curve then the osculating circle is defined in a similar way, using the principal normal vector " N ".
- Its " Wr " ( in the space curve sense ) is equal to the average of the integral writhe values obtained from the projections from all vantage points.
- The osculating plane in the geometry of Euclidean space curves can be described in terms of the Frenet-Serret formulas as the linear span of the tangent and normal vectors.
- "' normal plane "'also refers to the plane that is perpendicular to the tangent vector of a space curve; ( this plane also contains the normal vector ) see Frenet Serret formulas.
- :: : No material has been created that deals with particle motion on 3-D space curves; of course, it could be done, but involves some additional vectors and concepts from differential geometry.
- In " Die Theorie der Oberfl�chen " ( the theory of surfaces ) of 1880, one of his major works, he studied second order surfaces and third order space curves, continuing Steiner's work.
- For instance, because space curves in on itself, it may be possible to use " worm holes " or other anomalies to disappear in one region of the universe and reappear in another.
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