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Tyrosine kinases are involved in the regulation of a wide range of cellular processes, including proliferation, differentiation, migration and apoptosis. These enzymes are frequently activated in human tumours and they are emerging as targets for the development of anticancer agents. The search for potent and selective small molecule inhibitors of the tyrosine kinase family is in its early stages. In this article, a review of the small molecule inhibitors of the tyrosine kinase family is presented and their potential as clinical agents is discussed. It is clear that the development of agents specifically directed against individual members of the tyrosine kinase family will be a major challenge but great progress will be made in the future, likely within the next decade.Nanophotonic characterisation of mesoscopic volume-fluctuating slits.
A novel method for the characterisation of nanoscopic volume-fluctuating slits is presented. Based on the effect of resonantly enhancing transverse-mode responses in the evanescent field of the guided mode of the slit, the influence of various slits on the electric field is investigated. Modifications of the transverse electric field components are compared with the results obtained using a conventional far-field scattering experiment. Furthermore, we find an enhancement of the near-field radiation characteristics and a significant decrease in the losses. The proposed method may be applied for the characterisation of nanoslits in waveguides, photonic crystals and microcavities.Q:

Let $A$ be a matrix with all eigenvalues of multiplicity $1$. Prove $A$ is diagonalizable.

I want to prove the following:

Let $A$ be a matrix with all eigenvalues of multiplicity $1$. Prove $A$ is diagonalizable.

I know that the characteristic polynomial of $A$ is $p_A(t)=t-a_1$ for some $a_1\in \mathbb

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I’m using PHP 5.3 and I came upon some unexpected results running the following code:
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