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convex body

Numerical simulation of Laminar Free Convection Heat Transfer around Isothermal Concave and Convex Body Shapes

Numerical simulation of Laminar Free Convection Heat Transfer around Isothermal Concave and Convex Body Shapes

... and convex body shapes is studied numerically. The body shapes investigated here, are bi- sphere, cylinder, prolate and cylinder with hemispherical ends; besides, they have the same height over width ...

8

On mean curvature integrals of the outer parallel body of the projection of a convex body

On mean curvature integrals of the outer parallel body of the projection of a convex body

... The mean curvature integral is a basic concept in integral geometry. It connects many geometric invariants, such as area, the Euler-Poincaré characteristic, the degree of the spherical Gauss map, the Gauss-Kronecker ...

11

Bernstein's inequality for multivariate polynomials on the standard simplex

Bernstein's inequality for multivariate polynomials on the standard simplex

... if convex, has a considerable geometric ...symmetric convex body by a method we may call “the method of inscribed ...nonsymmetric convex bodies we are only within a constant factor of an exact ...

19

Abstract. Species of the genus Epuraea Erichson, 1845 from New Zealand are

Abstract. Species of the genus Epuraea Erichson, 1845 from New Zealand are

... moderately convex body; slender antennae and legs; terminal labial palpomere truncate apically; antennal furrows straight, converging posteriad, with outer margin obsolete to indistinct; prosternal process ...

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Lp Blaschke Minkowski homomorphisms

Lp Blaschke Minkowski homomorphisms

... of convex body and star body valued valuations have re- ceived great attention from a series of articles by Ludwig [–]; see also ...of convex and star body val- ued valuations with ...

14

Prediction of vapour-liquid equilibrium for n-alkane fluids

Prediction of vapour-liquid equilibrium for n-alkane fluids

... hard convex body chain and hard spheres has been done for predicting the vapor liquid equilibrium of simple fluids of ...hard convex body chain has been found as an equivalent alternative ...

6

Reconstruction of Three Dimensional  Convex Bodies from the Curvatures of Their Shadows

Reconstruction of Three Dimensional Convex Bodies from the Curvatures of Their Shadows

... S . The following problems have been studied by E. B. Christoffel: what are necessary and sufficient conditions for F to be the mean curvature radius function for a convex body. The corresponding problem ...

10

Convex tomography and the characterisation of ellipsoids

Convex tomography and the characterisation of ellipsoids

... Certain X-Ray problems have received much attention in recent years leading to significant advances in technology. In particular Computer Aided Tomography has become an invaluable medical imaging technique used in ...

85

Some inequalities related to (i,j) type Lp mixed affine surface area and Lp mixed curvature image

Some inequalities related to (i,j) type Lp mixed affine surface area and Lp mixed curvature image

... In this article, we will first introduce the concept of i, -type Lp -mixed affine surface area of convex body as follows.. Next, we have established an extension of Lp -Petty affine projecti[r] ...

16

A new proof of the Orlicz–Lorentz centroid inequality

A new proof of the Orlicz–Lorentz centroid inequality

... the body whose boundary consists of the locus of the centroids of the halves of K formed when K is cut by codimension 1 ...centroid body plays an important role in convex ...a convex ...

12

A new species of Ceutorhynchus (Coleoptera: Curculionidae: Ceutorhynchinae) from the Tatra Mountains in Slovakia

A new species of Ceutorhynchus (Coleoptera: Curculionidae: Ceutorhynchinae) from the Tatra Mountains in Slovakia

... of body, slightly more convex elytral intervals, rostrum lacking fi ne median carina in basal half, antennae inserted in male apicad of the midpoint of rostrum, and head punctured as coarsely as ...

8

On Convexity and Approximating the Perimeter of an Ellipse

On Convexity and Approximating the Perimeter of an Ellipse

... Classical and relative recent evaluations and inequalities for the perimeter of the ellipse are recalled and proved in [1]-[3]. We continue this type of results by writing the perimeter of the ellipse as a sum of an ...

7

The family Raphitomidae (Mollusca: Gastropoda: Conoidea) in the Greek Seas with the description of two new species

The family Raphitomidae (Mollusca: Gastropoda: Conoidea) in the Greek Seas with the description of two new species

... slightly convex whorls sepa- rated by a deep conspicuous suture. Body whorl occupies 70% of the total length, is inflated and bears 19–20 ortho- cline to slightly opisthocline axial ribs with interspaces of ...

38

On Hadamard and Fej\'{e}r-Hadamard inequalities for Caputo $\small{k}$-fractional derivatives

On Hadamard and Fej\'{e}r-Hadamard inequalities for Caputo $\small{k}$-fractional derivatives

... In this paper, in Section 2 we define Caputo k-fractional derivatives and utilize them to give the Hadamard inequality for functions whose nth derivatives are convex. We also find the bound of a difference of this ...

13

Some properties of harmonic convex and harmonic quasi-convex functions

Some properties of harmonic convex and harmonic quasi-convex functions

... quasi convex function, if ∀ x, y ∈ K with f (x) ≤ f (y), we have ⟨ f ′ (y), y xy − x ⟩ ≤ ...harmonic convex set and f : K → R be a harmonic convex ...

6

The Fekete Szegö inequality for close to convex functions with respect to a certain starlike function dependent on a real parameter

The Fekete Szegö inequality for close to convex functions with respect to a certain starlike function dependent on a real parameter

... called convex in the positive (negative) direction of the real axis and are related to functions convex in the direction of the imaginary axis (see, ...

16

fis convex if its epigraph is a convex set, andf is closed

fis convex if its epigraph is a convex set, andf is closed

... Convergence theorem. Suppose that f is a proper closed convex function and F is its Moreau-Yoshida regularization satisfies (19). Then for any initial point x 0 ∈ R n , x k → x ∞ , as k → +∞ , where x ∞ is a ...

6

Generalization of Some Inequalities for Differentiable Co-ordinated Convex Functions With Applications

Generalization of Some Inequalities for Differentiable Co-ordinated Convex Functions With Applications

... identity and analysis, some new weighted integral inequalities for differentiable co- ordinated convex, co-ordinated wright-convex and co-ordinated quasi convex functions are proved. The results ...

22

Some Applications of Srivastava Attiya Operator to p Valent Starlike Functions

Some Applications of Srivastava Attiya Operator to p Valent Starlike Functions

... We introduce and study some new subclasses of p-valent starlike, convex, close-to-convex, and quasi-convex functions defined by certain Srivastava-Attiya operator.. Inclusion relations a[r] ...

11

A Geometric Well at Corinth: Well 1981-6

A Geometric Well at Corinth: Well 1981-6

... three fragments are from Well 1978-4 and probably belong to the same vessel.. Krater with convex upper body curving inward to vertical offset rim with concave profile and flattened upp[r] ...

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