Search Results - "Billotet, C."

Is sclerosing angiomatoid nodular transformation (SANT) of the splenic red pulp identical to inflammatory pseudotumour? Report of 16 cases by Diebold, J, Le Tourneau, A, Marmey, B, Prevot, S, Müller-Hermelink, H K, Sevestre, H, Molina, T, Billotet, C, Gaulard, P, Knopf, J-F, Bendjaballah, S, Mangnan-Marai, A, Brière, J, Fabiani, B, Audouin, J

“…Aims:  To report 16 cases of sclerosing angiomatoid nodular transformation (SANT) of the splenic red pulp. Methods and results:  Patients were selected in two…”
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Life span, cancer and non-cancer diseases in mouse exposed to a continuous very low dose of γ-irradiation by Courtade, M., Billotet, C., Gasset, G., Caratero, A., Charlet, J. P., Pipy, B., Caratero, C.

“…Purpose : To analyse the life-span and pathologies of mice living under a continuous very low-dose γ-irradiation. Material and methods : We exposed 300…”
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Un cas original d'amylose pleurale : apport de l'échocardiographie au diagnostic by Roubille, F., Billotet, C., Roubille, C.

“…L'amylose est une pathologie délicate à diagnostiquer, souvent de diagnostic difficile, et l'atteinte cardiaque assombrit son pronostic. Nous rapportons le cas…”
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Original case report of amyloidosis with pleural involvement: the role of echocardiography in the diagnosis by Roubille, F, Billotet, C, Roubille, C

“…Amyloidosis is often difficult to diagnose and cardiac involvement worsens the prognosis. We report the case of a 72-year old man consulting for cardiac…”
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Life span, cancer and non-cancer diseases in mouse exposed to a continuous very low dose of n-irradiation by Courtade, M, Billotet, C, Gasset, G, Caratero, A, Charlet, J P, Pipy, B, Caratero, C

“…To analyse the life-span and pathologies of mice living under a continuous very low-dose n-irradiation. We exposed 300 C57Bl/6J female mice, 3 weeks old, to 10…”
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Non-Linear Relaxation at First-Order Phase Transitions: A Ginzburg--Landau Theory Including Fluctuations by Billotet, C, Binder, K

“…A theory for the non-linear relaxation at first-order phase transitions in d-dimensional systems with a non-conserved one-component order parameter is…”
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