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Primary diffuse large B-cell non-Hodgkin lymphoma of the cranial vault

Neuroimmunology and Neuroinflammation 2014年第1期1卷 98-101页

作者： shantanu ghosh Debabrata Das Praveen Kumar Rahul Varshney Department of Neurosurgery Calcutta National Medical CollegeKolkata 700014West BengalIndia Department of Ophthalmology Midnapore Medical CollegeMidnapore 721101West BengalIndia

Primary non-Hodgkin lymphoma of the cranial vault with extra and intracranial extension in a nonimmunocompromised patient is extremely *** date,only limited number of such cases has been reported in the literature and none was the lesion located as a diffuse swelling in the *** of the present case showed in a homogenous contrast enhancement mass involving the scalp of bifrontal supraorbital compartment and intracranial extra axial extension through the frontal bone with extension to the right orbit and right ethmoidal *** intracranial mass was excised along with involved *** of the mass showed diffuse large B-cell non-Hodgkin lymphoma.

关键词： B-cell cranial vault non-Hodgkin lymphoma

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Fractional Weierstrass Function by Application of Jumarie Fractional Trigonometric Functions and Its Analysis

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Advances in Pure Mathematics 2015年第12期5卷 717-732页

作者： Uttam ghosh Susmita Sarkar shantanu Das Department of Mathematics Nabadwip Vidyasagar CollegeNabadwipIndia Department of Applied Mathematics University of CalcuttaKolkataIndia Reactor Control Systems Design Section E&I GroupBARCMumbaiIndia

The classical example of no-where differentiable but everywhere continuous function is Weierstrass function. In this paper we have defined fractional order Weierstrass function in terms of Jumarie fractional trigonometric functions. The H?lder exponent and Box dimension of this new function have been evaluated here. It has been established that the values of H?lder exponent and Box dimension of this fractional order Weierstrass function are the same as in the original Weierstrass function. This new development in generalizing the classical Weierstrass function by use of fractional trigonometric function analysis and fractional derivative of fractional Weierstrass function by Jumarie fractional derivative, establishes that roughness indices are invariant to this generalization.

关键词： Holder Exponent Fractional Weierstrass Function Box Dimension Jumarie Fractional Derivative Jumarie Fractional Trigonometric Function

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