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A mathematical erythrocyte model based on weak solutions of integral equations

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REFERENCES

  1. K. Sem’yanov et al. (2000) Appl. Opt. 39 5884–5889

    Google Scholar 

  2. A. Shavlov et al. (1999) Appl. Opt. 38 230–235 Occurrence Handle10.1364/AO.38.000230

    Article  Google Scholar 

  3. M. Hammer et al. (1998) Appl. Opt. 37 7410–7418

    Google Scholar 

  4. M. Komorowska et al. (2002) J. Photochem. Photobiol. B: Biol. 68 93–100

    Google Scholar 

  5. Doicu, A., Eremin, Yu.A., and Wriedt, T., Acoustic and Electromagnetic Scattering Analysis Using Discrete Sources, Academic, 2000.

  6. Eremin, Yu.A. and Sveshnikov, A.G., Metod diskretnykh istochnikov v zadachakh elektromagnitnoi difraktsii (The Discrete Source Method in Electromagnetic Diffraction Problems), Moscow, 1992.

  7. N.V. Grishina Yu.A. Eremin A.G. Sveshnikov (2003) Vestn. MGU. Fizika, Astronomiya 40 IssueID2 1842–1856

    Google Scholar 

  8. Yu.A. Eremin V.I. Ivakhnenko (2002) Differents. Uravn. 38 IssueID9 1247–1256 Occurrence Handle2014768

    MathSciNet  Google Scholar 

  9. Yu.G. Smirnov A.A. Tsupak (2003) Izv. Vyssh. Uchebn. Zaved. Povolzhskii Region. Estestvennye Nauki 2 31–43

    Google Scholar 

  10. Il’inskii, A.S., Kravtsov, V.V., and Sveshnikov, A.G., Matematicheskie modeli elektrodinamiki (Mathematical Models of Electrodynamics), Moscow, 1991.

  11. Mikhlin, S.G., Mnogomernye singulyarnye integraly i integral’nye uravneniya (Higher-Dimensional Singular Integrals and Integral Equations), Moscow, 1962.

  12. Samokhin, A.B., Integral’nye uravneniya i iteratsionnye metody v elektromagnitnom rasseyanii (Integral Equations and Iterative Methods in Electromagnetic Scattering), Moscow, 1998.

  13. Trenogin, V.A., Funktsional’nyi analiz (Functional Analysis), Moscow, 1980.

  14. Yu.A. Eremin V.I. Ivakhnenko (1998) Vestn. Mosk. Univ. Ser. 15. Vychislit. Matematika i Kibernetika 2 12–17

    Google Scholar 

  15. D.R. Wilton et al. (1984) IEEE Trans. Antennas Propag. AP-32 IssueID3 276–281 Occurrence Handle1609481

    MathSciNet  Google Scholar 

  16. Voevodin, V.V. and Tyrtyshnikov, E.E., Vychislitel’nye protsessy s teplitsevymi matritsami (Numerical Processes with Toepliz Matrices), Moscow, 1987.

  17. Dmitriev, V.I. and Zakharov, E.V., Integral’nye uravneniya v zadachakh elektrodinamiki (Integral Equations in Boundary Value Problems of Electrodynamics), Moscow, 1987.

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Translated from Differentsial’nye Uravneniya, Vol. 40, No. 9, 2004, pp. 1166–1175.

Original Russian Text Copyright © 2004 by Eremin, Ivakhnenko.

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Eremin, Y.A., Ivakhnenko, V.I. A mathematical erythrocyte model based on weak solutions of integral equations. Diff Equat 40, 1233–1243 (2004). https://doi.org/10.1007/s10625-005-0002-z

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  • DOI: https://doi.org/10.1007/s10625-005-0002-z

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