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The hydrozoan order Chondrophora has morphological characteristics suggesting that the group might be better treated as part of Anthomedusae than as a discrete order.
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The second dependent variable is instead modelled as a discrete ordered variable (IntentionToUse) taking values 1, 2 and 3 for subjects reporting to be 'not likely'quiteite likely' and 'likely' to use the websites in the future, respectively.
The discrete switching sequence may also be viewed as a discrete strictly ordered set of real or integer nonnegative numbers of first element (i.e., first switching point) in the sense that such that.
The proposed algorithm uses Prewitt as a discrete differentiation operator in order to approximate the gradient values on the original picture.
In general, system (1.1) may be regarded as a discrete analogue of the following second order Hamiltonian system: d d t ( p ( t ) u ˙ ( t ) ) − L ( t ) u ( t ) + ∇ W ( t, u ( t ) ) = 0. (1.2).
In general, system (1.1) may be regarded as a discrete analog of the following second order Hamiltonian system: frac{d}{dt}bigl(p(t dot{u}(t bigr -L t)u(t bigr -L t(t) nabla Gbigl(u(t)bigr)+lambda)nabla Fbigl(u(t)bigr)=0.
For the analyzed setting, modeled as a discrete-time nth-order deterministic system, a new inventory policy is developed using a strict control-theoretic methodology.
When p = 2, (1.1) can be regarded as a discrete analogue of the following second-order Hamiltonian system: u ¨ ( t ) − a ( t ) | u ( t ) | q − 2 u ( t ) + ∇ W ( t, u ( t ) ) = 0, t ∈ R. (1.3).
Eq. (1.1) can be considered as a discrete analogue of the following second-order differential equation: bigl( q(t)varphi_{p}bigl(x'bigr) bigr) '+fbigl t,x t bigr)=0, quad tinmathbf{R}.
In general, system (1.1) may be regarded as a discrete analogue of the following second-order Hamiltonian system [ p ( t ) u ′ ( t ) ] ′ − L ( t ) u ( t ) + ∇ W ( t, u ( t ) ) = 0. (1.2).
But this installation — eight light boxes, corresponding banners and speakers emitting computer-generated music — also has the tall order of functioning as a discrete artwork.
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