Causality of general input–output systems and extended small-gain theorem for their feedback connection
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Causality
Small-gain theorem
Causality
Small-gain theorem
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Agricultural extension
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The article describe about public relation.Where the relation consist of three relation, that are relation of education, relation of culture, and relation of institution. The purpose of that relation was achieved education goals.As the purpose this study was to find out information about public relation.
Institution
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Brand extension is a concept of expanding the influence of a brand. In terms of logic, brand extension has its certain intension and extension. Extension is decided by intension, in the meanwhile, the expansion of extension can reduce intension. To define the intension and extension of “Brand Extension” will do much importance to setting up the brand extension strategy.
Intension
Brand extension
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Agricultural extension
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In general, the properties of a given connection and the conjugate connection in a vector bundle E over a closed Riemannian manifold (M, g) are different. It is interesting to find whether or not the conjugate connection of a Yang-Mills connection in a vector bundle E over (M, g) is a Yang-Mills connection. In this paper, we get the fact that a connection D in a vector bundle E over (M, g) is a Yang-Mills connection if and only if the conjugate connection is a Yang-Mills connection.
Conjugate
Levi-Civita connection
Vector-valued differential form
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In this paper, the definitions of the n dimensional extension set and its extension field were first given. Then the operations and properties of the n dimensional extension set were discussed. The concept of the m dimensional positive field was given finally. The results obtained may enrich the theory of the n dimensional extension set.
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The purpose of the present paper is to generalize the concept of recurrent Finsler connection by taking h-connection by applying h-covariant derivative of Φ (p)ij as recurrent. Such a connection will be called a generalized h-recurrent Finsler connection. The relation between curvature tensors of Cartan's connection Cτ and generalized h-recurrent Finsler connection has been established.
Covariant derivative
Finsler manifold
Levi-Civita connection
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In a Finsler manifold provided with a linear connection Γ^i_ (x), a Finsler connection such as Γ^*={Γ^i_ (x), Γ^i_ (x)y^l, C^i_ } can be considered, where C^i_ =1/2g^ ∂_mg_ . The connection Γ^* is called the Finsler connection associated with Γ^i_ (x). In this case, the A-covariant derivative ▽k, v-covariant derivative ▽k and the hv-curvature tensor P^h_ , which have been defined by Matsumoto [8], can be also considered.
Covariant derivative
Finsler manifold
Levi-Civita connection
Metric connection
Manifold (fluid mechanics)
Derivative (finance)
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A survey of extension administrators, department heads, and extension specialists was conducted to determine the best methods for evaluating the performance of extension economists. The results demonstrate how different groups view the relative importance of the various roles played by extension economists and how important the specific attributes of extension economists are within each role. In general all three groups agree on the most important roles and attributes. However, important differences among the groups do exist about the relative importance of certain activities.
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