998 resultados para Sulte, Benjamin (1841-1923) -- Portraits


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Special editors approved by authorities of the respective universities: Harvard, William Roscoe Thayer, Yale, Charles Henry Smith: Princeton, John De Witt, Jesse Lynch Williams: Columbia, J. Howard Van Amringe. Biographical editors, Charles E. L. Wingate, Albert Lee, Jesse Lynch Williams and Henry G. Paine.

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A popular work, to which Thackeray and Jerrold contributed some of their earliest sketches. These literary sketches were written to the pictures and not, as some have imagined, the pictures drawn in illustration of the letterpress. cf. Academy, 1874, II, 360.

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Mode of access: Internet.

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(wearing baseball uniform)

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Original image (attached to acidic board) was photographed and negative created by Lance Burghardt. Photographer of original print unknown

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Binding deteriorated. Foxing. Water. Untrimmed.

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--III. Théocrite. Virgile et Constantin le Grand, par m. J.-P. Rossignol. Francois Ier poëte. Le chevalier de Méré, ou De l'hommête homme au XVIIe siècle. Mademoiselle Aïssé. Benjamin Constant et madame de Charrière. Madame de Krüdner et ce qu'en aurait dit Saint-Évremond. M. de Rémusat. Charles Labitte. Réception de m. le comte Alfred de Vigny à lA̓cadémie française. M. Étienne. Réception de m. Vitet à lA̓cadeémie française. Lettres de Rancé. Mémoires de madame Staal-Delaunay. La̓bbé Prevost et les Bénédictins. M. Victor Cousin: Cours de lh̓istoire de la philosophie moderne. Sur lÉ̓cole françoise dA̓thènes. M. Rodolphe Topffer. Mort de m. Vinet. Études sur Pascal, par m. Vinet. Relation inédite de la dernière maladie de Louis XV. Pensées.

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The objective of this paper is two-fold: firstly, we develop a local and global (in time) well-posedness theory for a system describing the motion of two fluids with different densities under capillary-gravity waves in a deep water flow (namely, a Schrodinger-Benjamin-Ono system) for low-regularity initial data in both periodic and continuous cases; secondly, a family of new periodic traveling waves for the Schrodinger-Benjamin-Ono system is given: by fixing a minimal period we obtain, via the implicit function theorem, a smooth branch of periodic solutions bifurcating a Jacobian elliptic function called dnoidal, and, moreover, we prove that all these periodic traveling waves are nonlinearly stable by perturbations with the same wavelength.