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On the solution of a uniformly elliptic quasilinear system of equations of generalized analytic functions

Let D be a bounded domain in the complex plane \({\mathbb{C}}\) and let \(A,B,C,v_ j,\mu_ j,j=1,2\) be complex valued measurable functions defined in \(D\times {\mathbb{C}}\times {\mathbb{C}}.\) Suppose f is an entire function, \(z_ j\), \(w_ j\), \(1\leq j\leq k+1\) are complex numbers subject to the conditions \(z_ j\neq z_ s\) for \(j\neq s\) and ...
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On a general boundary value problem for an elliptic system of first order equations on the plane in fractional spaces

A general linear boundary value problem for generalized analytic vector functions with boundary conditions containing derivatives of unknown functions of any finite order is considered in fractional spaces \(B^{\alpha}_{p,\theta}(G ...
Bliev, N. K., Idirisov, Zh. M.
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The American Cancer Society 2035 challenge goal on cancer mortality reduction

Ca-A Cancer Journal for Clinicians, 2019
Jiemin, Ahmedin Jemal Dvm, Farhad Islami
exaly  

Cancer Risk Elicitation and Communication: Lessons from the Psychology of Risk Perception

Ca-A Cancer Journal for Clinicians, 2007
William M P Klein, Michael E Stefanek
exaly  

On problems of Dirichlet type for an elliptic system of equations generated by the Cauchy-Riemann operator

The author studies solutions of an elliptic system of the form \[ {\partial^ n \Phi (z, \overline z) \over \partial \overline z^ n} + \sum^{n - 1}_{k = 0} a_ k(z, \overline z) {\partial^ k \Phi (z, \overline z) \over \partial \overline z^ k} = 0, \] where \(\partial/ \partial \overline z\) denotes the Cauchy-Riemann operator.
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Aging and osteoporosis in breast and prostate cancer

Ca-A Cancer Journal for Clinicians, 2011
Ari VanderWalde
exaly  

Surviving Cancer or Other Serious Illness: A Review of Individual and Community Resources

Ca-A Cancer Journal for Clinicians, 2008
Steven S Coughlin
exaly  

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