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curves

Isodiabatic I`so*di`a*bat"ic, a. [Iso- + Gr. ? to pass through.] (Physics) Pertaining to the reception or the giving out of equal quantities of heat by a substance. --Rankine. Isodiabatic lines or curves, a pair of lines or curves exhibiting, on a diagram of energy, the law of variation of the pressure and density of a fluid, the one during the lowering, and the other during the raising, of its temperature, when the quantity of heat given out by the fluid during any given stage of the one process is equal to the quantity received during the corresponding stage of the other. Such lines are said to be isodiabatic with respect to each other. Compare Adiabatic.

Isodiabatic I`so*di`a*bat"ic, a. [Iso- + Gr. ? to pass through.] (Physics) Pertaining to the reception or the giving out of equal quantities of heat by a substance. --Rankine. Isodiabatic lines or curves, a pair of lines or curves exhibiting, on a diagram of energy, the law of variation of the pressure and density of a fluid, the one during the lowering, and the other during the raising, of its temperature, when the quantity of heat given out by the fluid during any given stage of the one process is equal to the quantity received during the corresponding stage of the other. Such lines are said to be isodiabatic with respect to each other. Compare Adiabatic.

curve

Geodetic Ge`o*det"ic, Geodetical Ge`o*det"ic*al, a. Of or pertaining to geodesy; obtained or determined by the operations of geodesy; engaged in geodesy; geodesic; as, geodetic surveying; geodetic observers. Geodetic line or curve, the shortest line that can be drawn between two points on the elipsoidal surface of the earth; a curve drawn on any given surface so that the osculating plane of the curve at every point shall contain the normal to the surface; the minimum line that can be drawn on any surface between any two points.

Geodetic Ge`o*det"ic, Geodetical Ge`o*det"ic*al, a. Of or pertaining to geodesy; obtained or determined by the operations of geodesy; engaged in geodesy; geodesic; as, geodetic surveying; geodetic observers. Geodetic line or curve, the shortest line that can be drawn between two points on the elipsoidal surface of the earth; a curve drawn on any given surface so that the osculating plane of the curve at every point shall contain the normal to the surface; the minimum line that can be drawn on any surface between any two points.

Curve

Curve Curve (k[^u]rv), a. [L. curvus bent, curved. See Cirb.] Bent without angles; crooked; curved; as, a curve line; a curve surface.

Curve Curve (k[^u]rv), a. [L. curvus bent, curved. See Cirb.] Bent without angles; crooked; curved; as, a curve line; a curve surface.

Curve

Curve Curve, n. [See Curve, a., Cirb.] 1. A bending without angles; that which is bent; a flexure; as, a curve in a railway or canal. 2. (Geom.) A line described according to some low, and having no finite portion of it a straight line. Axis of a curve. See under Axis. Curve of quickest descent. See Brachystochrone. Curve tracing (Math.), the process of determining the shape, location, singular points, and other peculiarities of a curve from its equation. Plane curve (Geom.), a curve such that when a plane passes through three points of the curve, it passes through all the other points of the curve. Any other curve is called a curve of double curvature, or a twisted curve.

Curve Curve, n. [See Curve, a., Cirb.] 1. A bending without angles; that which is bent; a flexure; as, a curve in a railway or canal. 2. (Geom.) A line described according to some low, and having no finite portion of it a straight line. Axis of a curve. See under Axis. Curve of quickest descent. See Brachystochrone. Curve tracing (Math.), the process of determining the shape, location, singular points, and other peculiarities of a curve from its equation. Plane curve (Geom.), a curve such that when a plane passes through three points of the curve, it passes through all the other points of the curve. Any other curve is called a curve of double curvature, or a twisted curve.

Curve

Curve Curve, v. t. [imp. & p. p. Curved (k?rvd); p. pr. & vb. n. Curving.] [L. curvare., fr. curvus. See Curve, a., Curb.] To bend; to crook; as, to curve a line; to curve a pipe; to cause to swerve from a straight course; as, to curve a ball in pitching it.

Curve Curve, v. t. [imp. & p. p. Curved (k?rvd); p. pr. & vb. n. Curving.] [L. curvare., fr. curvus. See Curve, a., Curb.] To bend; to crook; as, to curve a line; to curve a pipe; to cause to swerve from a straight course; as, to curve a ball in pitching it.

Curve

Curve Curve, v. i. To bend or turn gradually from a given direction; as, the road curves to the right.

Curve Curve, v. i. To bend or turn gradually from a given direction; as, the road curves to the right.

- Look up curve or curves in Wiktionary, the free dictionary. A curve is a geometrical object in mathematics. Curve(s) may also refer to: Curve (band),...

- the curve is called a parametrization, and the curve is a parametric curve. In this article, these curves are sometimes called topological curves to distinguish...

- special case of the latter. In vector graphics, Bézier curves are used to model smooth curves that can be scaled indefinitely. "Paths", as they are commonly...

- and are also known as Burmester (curve) set. French curves are used in fashion design and sewing alongside hip curves, straight edges and right-angle rulers...

- (RC) Room Noise Criteria (RNC) How to measure Noise Curves ISO 1996-1:2016 ANSI Noise Curves Noise Curve Methods and Standards Recommendations for various...

- psychology, ecology, etc. Rational curves are subdivided according to the degree of the polynomial. Line Plane curves of degree 2 are known as conics or...

- enough to include all non-singular cubic curves; see § Elliptic curves over a general field below.) An elliptic curve is an abelian variety – that is, it has...

- graph takes the form of a fractal. In general, fractal curves are nowhere rectifiable curves — that is, they do not have finite length — and every subarc...

- light curves with exactly the same period, amplitude, and shape in each cycle. Others such as Mira variables have somewhat less regular light curves with...

- curves) Crunode Curve Curve sketching Jacobian variety Klein quartic List of curves Hilbert's sixteenth problem Cubic plane curve Hyperelliptic curve...

- the curve is called a parametrization, and the curve is a parametric curve. In this article, these curves are sometimes called topological curves to distinguish...

- special case of the latter. In vector graphics, Bézier curves are used to model smooth curves that can be scaled indefinitely. "Paths", as they are commonly...

- and are also known as Burmester (curve) set. French curves are used in fashion design and sewing alongside hip curves, straight edges and right-angle rulers...

- (RC) Room Noise Criteria (RNC) How to measure Noise Curves ISO 1996-1:2016 ANSI Noise Curves Noise Curve Methods and Standards Recommendations for various...

- psychology, ecology, etc. Rational curves are subdivided according to the degree of the polynomial. Line Plane curves of degree 2 are known as conics or...

- enough to include all non-singular cubic curves; see § Elliptic curves over a general field below.) An elliptic curve is an abelian variety – that is, it has...

- graph takes the form of a fractal. In general, fractal curves are nowhere rectifiable curves — that is, they do not have finite length — and every subarc...

- light curves with exactly the same period, amplitude, and shape in each cycle. Others such as Mira variables have somewhat less regular light curves with...

- curves) Crunode Curve Curve sketching Jacobian variety Klein quartic List of curves Hilbert's sixteenth problem Cubic plane curve Hyperelliptic curve...

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