The present analysis deals with the intra-uterine nanofluid flow of a Jeffrey fluid through finite asymmetric channel filled gold nanoparticles. Gold nanoparticles are helpful in biomedicine to treat various diseases and locate blood motion tiny vessels. governing is electrically conducting due presence an extrinsic magnetic field while Reynolds number small; therefore, induced effects neglecte...

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Abstract The blood flow inside a tube with multi-thromboses is mathematically investigated. existence of these multiple thromboses restricts the in this and revamped by using catheter. This non-Newtonian problem modeled for Jeffrey fluid. energy equation includes notable effect viscous dissipation. We have calculated an exact solution developed mathematical governing equations. These equations ...

Li showed that the Riemann Hypothesis is equivalent to the nonnegativity of a certain sequence of numbers. Bombieri and Lagarias gave an arithmetic formula for the number sequence based on the Guinand-Weil explicit formula and showed that Li's criterion is equivalent to Weil's criterion for the Riemann Hypothesis. We provide a derivation of the explicit formula based on Laplace transforms and p...

This paper employs to discuss the cilia induced flow of a compressible Jeffrey fluid with variable characteristic thermal conductivity. Thermal conductivity is thermally variable. Effects radiation and MHD are also explored. The velocity slip at wall considered. Flow equations have been modeled mathematically tackled analytically using regular perturbation method. A proper attention given plot ...

Aim: To investigate the analgesic and anti-inflammatory properties of seed extracts of Diplocyclos palmatus (L) C. Jeffrey. Methods: Three extracts of different polarity of Diplocyclos palmatus (L) C. Jeffrey seeds were tested for their analgesic and anti-inflammatory activities. Analgesic activity was evaluated using the hot plate and acetic acid-induced writhing in mice. Antiinflammatory acti...

We solve the following problem of Z. Füredi, J. C. Lagarias and F. Morgan [FLM]: Is there an upper bound polynomial in n for the largest cardinality of a set S of unit vectors in an n-dimensional Minkowski space (or Banach space) such that the sum of any subset has norm less than 1? We prove that |S| ≤ 2n and that equality holds iff the space is linearly isometric to l ∞ , the space with an n-c...

Some results of P. McMullen on determinants of sublattices of Z d induced by rational subspaces are generalized to arbitrary lattices. As an application, we obtain an equality for the minimal determinants introduced by J. M. Wills, namely Dt(L) = Dd(L)Dd_((L*). Using an inequality of Lagarias, Lenstra and Schnorr, we generalize two isoperimetric inequalities with lattice constraints by Bokowski...