Examples of the the word, curl , in a Sentence Context
The word ( curl ), is the 7576 most frequently used in English word vocabulary
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- James Clerk Maxwell in 1871. Definition The curl of a vector field F, denoted, curl , F or ∇×F, at a point is defined in terms of its projection onto various lines
- Remain relaxed, and only a small amount of air is used. The top and bottom lips, curl ,inward and grip the forward tongue. The tongue will force the teeth, and
- The inside or outside; the amount of curl (commonly referred to as the feet of, curl ,) can change during a game as the pebble wears. Due to this, the ice maker must
- Maps C1 functions from R3 to R3 to C0 functions from R3 to R3. Implicitly, curl ,is defined by:: (\tabla \times \math bf) \dot \math bf \ \oversee \LIM_ \franc
- And the connection is reflected in the notation ∇× for the curl . The name ", curl ," was first suggested by James Clerk Maxwell in 1871. Definition The curl of a
- On the leg drive of the delivery rather than the arm. * The turn, handle,or, curl ,is the rotation of the stone, which gives it a curved trajectory. * The line is
- Curl" was first suggested by James Clerk Maxwell in 1871. Definition The, curl ,of a vector field F, denoted curl F or ∇×F, at a point is defined in terms of
- The cross product) for curl and curl F. Unlike the gradient and divergence, curl ,does not generalize as simply to other dimensions; some generalizations are
- To electrostatics, in which the electric field (E-field) has a vanishing, curl ,and the magnetic field (B-field) has a vanishing divergence. The E-modes
- Oriented basis for R3 (right-hand rule). The above formula means that the, curl ,of a vector field is defined as the infinitesimal area-density of the
- Infinitesimally close to the point, divided by the area enclosed. As such,the, curl ,operator maps C1 functions from R3 to R3 to C0 functions from R3 to R3.
- The latter using the del operator and the cross product) for curl and, curl ,F. Unlike the gradient and divergence, curl does not generalize as simply to
- Are possible, but only in three dimensions is the geometrically defined, curl ,of a vector field again a vector field. This is a similar phenomenon as in the
- Together is all on the back, stockinette fabric has a strong tendency to, curl ,toward the front on the top and bottom, and toward the back on the left and
- And direction) characterize the rotation at that point. The direction of the, curl ,is the axis of rotation, as determined by the right-hand rule, and the
- Used to unify the notions of metric spaces and domains. In vector calculus,the, curl ,(or rotor) is a vector operator that describes the infinitesimal rotation of
- Rotation of the stone causes it to curl to the inside or outside; the amount of, curl ,(commonly referred to as the feet of curl ) can change during a game as the
- The definitionand (ii) the following" easy to memorize" definition of the, curl ,in orthogonal curvilinear coordinates,e.g. in Cartesian coordinates
- Friction underneath the stone, and to decrease the amount of curl . The stones, curl ,more as they slow down, so sweeping early in travel tends to increase distance
- Being the study of structure). Some combinations of amino acids will tend to, curl ,up in a coil called an helix or into a sheet called a sheet; some helices
- Vector corresponding to \script style u_i. The remaining two components of, curl ,result from cyclic index-permutation: 3,1,2 → 1,2,3 → 2,3,1. Intuitive
- Of the ball, and the angular speed of the rotation is half the value of the, curl ,at this point. Usage In practice, the above definition is rarely used because
- The verbal noun curl ing is formed from the Scots (and English) verb, curl , which describes the motion of the stone. In the early history of curl ing, the
- But the result inverts under reflection. In a general coordinate system,the, curl ,is given by Johann Carl Friedrich Gauss (;, ) (30 April 1777 23 February 1855
- Comes from the common belief that when live crawfish are boiled, their tails, curl ,beneath themselves, but when dead crawfish are boiled, their tails are straight
- On a ball in R3,then there exists some vector field G on the ball with F =, curl ,(G). For regions in R3 more complicated than this, the latter statement might
- Operatorname (\tabla\var phi) = \Delta\var phi. The divergence of the, curl ,of any vector field (in three dimensions) is equal to zero:: \tabla\dot (
- Rotation of a 3-dimensional vector field. At every point in the field,the, curl ,is represented by a vector. The attributes of this vector (length and
- The point. If \script style\math bf is any unit vector, the projection of the, curl ,of F onto \script style\math bf is defined to be the limiting value of a closed
- Oriented according to the right-hand rule) points in the direction of the, curl ,of the field at the center of the ball, and the angular speed of the rotation
- The above definition is rarely used because in virtually all cases,the, curl ,operator can be applied using some set of curvilinear coordinates, for which
- To be easily seen when its head is down following a scent. The tail does not, curl ,over the back, but is held upright when the dog is active. The Beagle has a
- Ice. As the stone moves over the pebble, any rotation of the stone causes it to, curl ,to the inside or outside; the amount of curl (commonly referred to as the feet
- Been observed to be more nocturnal than others. " A hibernating hamster will, curl ,up into a ball in the nest to conserve as much heat as possible in the
- Cdot \math bf \right) - \nabla^2 \math bf To see how we can use this, take the, curl ,of equation (2):: :\tabla \times \left (\tabla \times \math bf \right) =
- Breeds. Distinguished by its thick, fine,silky coat and its tail with a ring, curl ,at the end, the breed acquired its unique features in the cold mountains of
- With an S-twist. The opposing twist relieves some yarns' tendency to, curl ,up and produces a thicker, balanced yarn. Plied yarns may themselves be plied
- Then the curl is the circulation density of the fluid. A vector field whose, curl ,is zero is called rotational. The curl is a form of differentiation for
- The cross product of two vector fields F and G in three dimensions involves the, curl ,and reads as follows:: \operator name (\math bf\times\math bf) = \operator name (
- Of calculus is Stokes' theorem, which relates the surface integral of the, curl ,of a vector field to the line integral of the vector field around the boundary
- Eddies are formed as a result of upwelling around the coastal apron and ‘ wind, curl ,’ mechanisms. The intra-annual strength of these features is controlled by
- Of the fluid. A vector field whose curl is zero is called rotational. The, curl ,is a form of differentiation for vector fields. The corresponding form of the
- Cross product, and the connection is reflected in the notation ∇× for the, curl , The name" curl " was first suggested by James Clerk Maxwell in 1871.
- And purl stitches are not the same, such as stockinette, have a tendency to, curl ,; by contrast, those in which knit and purl stitches are arranged symmetrically
- Reasons: to reduce friction underneath the stone, and to decrease the amount of, curl , The stones curl more as they slow down, so sweeping early in travel tends to
- Countries, the latter using the del operator and the cross product) for, curl ,and curl F. Unlike the gradient and divergence, curl does not generalize as
- Growing back a few weeks after the last treatment, sometimes with a tendency to, curl ,that may be called a" chemo perm ". Damage to specific organs may occur, with
- If the vector field represents the flow velocity of a moving fluid, then the, curl ,is the circulation density of the fluid. A vector field whose curl is zero is
- To\ \;:::: \to\ \; (where the first map is the gradient, the second is the, curl , the third is the divergence) serves as a nice quantification of the
- Of rotation, as determined by the right-hand rule, and the magnitude of the, curl ,is the magnitude of rotation. If the vector field represents the flow velocity
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