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A generalization of the lions theory for first-order evolution differential equations with smooth operator coefficients: II

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References

  1. Lomovtsev, F.E., Differ. Uravn., 2006, vol. 42, no. 5, pp. 630–640.

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  2. Lions, J.-L., Equations différentielles opérationnelles et problèmes aux limites, Berlin, 1961.

  3. Nikol’skii, S.M., Priblizhenie funktsii mnogikh peremennykh i teoremy vlozheniya (Approximation of Functions of Many Theorems and Embedding Theorems), Moscow, 1977.

  4. Lomovtsev, F.E., Mater. Voronezhskoi zimnei mat. shk. “Sovremennye metody teorii funktsii i smezhnye problemy” (Voronezh, yanvar’-fevral’ 2003 g.) (Proc. Voronezh Winter Math. School “Modern Methods of Function Theory and Related Problems” (Voronezh, Russia, January–February, 2003)), Voronezh, 2003, pp. 144–145.

  5. Lomovtsev, F.E., Tez. dokl. mezhdunar. konf. IX Bel. mat. konf. (Grodno, noyabr’ 2004 g.) (Abstr. Int. IX Belarus Int. Conf. (Grodno, November, 2004)), Grondo, 2004, part 1, pp. 203–204.

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Authors and Affiliations

  1. Belarus State University, Minsk, Belarus

    F. E. Lomovtsev

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  1. F. E. Lomovtsev
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Original Russian Text © F.E. Lomovtsev, 2006, published in Differentsial’nye Uravneniya, 2006, Vol. 42, No. 6, pp. 820–826.

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Lomovtsev, F.E. A generalization of the lions theory for first-order evolution differential equations with smooth operator coefficients: II. Diff Equat 42, 874–881 (2006). https://doi.org/10.1134/S0012266106060115

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  • DOI: https://doi.org/10.1134/S0012266106060115

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