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  1. V. Capasso, D. F., F. Selleri, Von Neumann's theorem and Hidden Variable Models. Riv. Nuovo Cimento, 2 (1970), pp.149-199.
  2. V. Capasso, D. F., F. Selleri, Sensitive observables of Quantum Mechanics. Inter. Jour. Theor. Phys., 7 (1973), pp.319-326.
  3. V. Del Prete, D. F., Teoremi di regolarizzazione per problemi quasi ellittici in un semispazio ed applicazioni Ric. Mat., 23 (1974), pp.87-128.
  4. D. F., Spazi di Sobolev con peso ed applicazioni ai problemi ellittici. Rend. Acc. Sc.Fis. Mat. Napoli 41 (1974) pp.1-45.
  5. D. F., Una limitazione a priori in spazi di Sobolev con peso per i problemi ellittici nel semispazio. Ric. Mat., 25 (1976) pp.137-161
  6. D. F., F. Selleri, Sensitive Observables on infinite dimensional Hilbert Spaces. Inter. Jour. Theor. Phys., 15 (1976) pp.289-290.
  7. D. F., A property of the projection operator associated to a mixture of the second type. Lett. Nuovo Cimento, 15 (1976) pp.289-290.
  8. V. Benci, D. F., F. Zirilli, Exponential decay and regularity properties of the Hartree approximations to the bound state wavefunctions of the helium atom. J. Math. Phys., 17 (1976) pp.1154-1155.
  9. V. Benci, D. F., Some compact embedding theorems for weighted Sobolev spaces. Boll.Un.Mat.Ital., 13-B (1976) pp.832-843.
  10. D. F., A. Garuccio e F. Selleri, Observable consequences from second-type state vectors of Quantum Mechanics. Intern. Journ. Theor. Phys., 16 (1977) pp.1-6
  11. V. Benci, D. F., Second order elliptic operators on unbounded domains. Boll. Un. Mat Ital., 15-B (1978) pp.193-209.
  12. V. Benci, D. F., Discreteness conditions of the spectrum of the Schrodinger operators. J. Math. Anal. Appl., 64 (1978) pp. 695-700.
  13. V. Benci, D. F., On a discreteness condition of the spectrum of Schrodinger operators with potential unbounded from below. Proc. Amer. Math. Soc., 70 (1978) pp.163-166.
  14. D. F., On the index of elliptic partial differential operators in Rn. Ann. Mat. Pura Appl., 119 (1979) pp..317-331
  15. D. F., Remarks on the non self-adjoint Schrodinger operator. Comm. Math. Univ. Carolinae, 20 (1979) pp.79-93
  16. V. Benci, D. F., Weighted Sobolev Spaces and the nonlinear Dirichlet problem in unbounded domains, Ann. Mat. Pura Appl., 121 (1979) pp.319-336.
  17. V. Capasso, D. F., Stability results for a diffusive nonlinear deterministic epidemic model. Rend. Acc. Naz. Lincei, 64 (1978) pp. 448-451.
  18. V. Benci, D. F., Some nonlinear elliptic problems with asymptotic conditions. Nonlinear Anal.. T.M.A., 3 (1979) pp.157-174.
  19. P. Bartolo, D. F., Self-Adjointness and Spectra of Schrodinger Operators with potential unbounded from below. Boll. Un. Mat. Ital., 16-B (1979) pp.1-10.
  20. V. Capasso, D. F., Stability results for semilinear equations and applications to some reaction-diffusion problems. SIAM J. Appl. Mat., 39 (1980) pp. 37-47
  21. D. F., Remarks on some nonlinear boundary value problems. Ann. Mat. Pura Appl., 124 (1980) pp. 217-231
  22. V. Benci, D. F., Realization in L2 of second order differenzial operators with singular coefficients. Ren. Mat., 13 (1980) pp.491-505
  23. V. Capasso, D. F., Asymptotic behaviour for a class of nonautonomous semilinear evolution systems and applications to a deterministic epidemic model. Nonlinear Anal.T.M.A. 4 (1980) pp.901-908.
  24. V. Benci, D. F., Spectral properties for some differential and pseudodifferential operators. Applications to some Quark models. Nuovo Cimento, 62 A (1981) pp.295-306
  25. V. Benci, D. F., Does bifurcation from the essential spectrum occur?. Comm. in Part. Diff. Eq., 6 (1981) pp.249-272
  26. V. Benci, D. F., Bifurcation from the essential spectrum for odd variational operators. Conf. Sem. Mat. Univ. Bari. 178 (1981)
  27. D. F., Abstract critical point Theorems and Applications to some nonlinear problems with strong resonance at infinity Nonlinear Anal. T.M.A., 7 (1983) pp.981-1012
  28. V. Benci, D. F., The dual Methods in critical point theory- Multiplicity results for indefinite functionals. Ann.Mat. Pura Appl.,132 (1982) pp.115-142.
  29. V. Benci, D. F., Soluzioni periodiche per Equazioni differenziali nonlineari relative a sistemi conservativi. Proc. ''Metodi Asintotici e topologici in problemi differenziali nonlineari'' L. Boccardo, A.M.Micheletti Eds. Pitagora (1981).
  30. V. Benci, D. F., Un teorema di molteciplità per un' equazione ellittica nonlineare su varietà simmetriche. Proc. ''Metodi Asintotici e topologici in problemi differenziali nonlineari'' L. Boccardo, A.M.Micheletti Eds. Pitagora (1981).
  31. V. Benci, D. F., Risultati di molteciplità per l'equazione Lu=A(u) ove L è autoaggiunto ed A deriva da un potenziale sopraquadratico. Seminario di Analisi Matematica dell' Università la Sapienza (1981) pp. 39-49.
  32. D. F., Periodic Solutions of a class of Hamiltonian Systems Lecture notes in Math. 964 Springer-Verlag (1982) pp.84-86
  33. V. Benci, A. Capozzi, D. F., On asymptotically quadratic Hamiltonian systems Nonlinear Anal. T.M.A., 7 (1983) pp.929-931.
  34. De Candia, D. F., Osservazioni su alcuni problemi ellittici nonlineari Rend. Inst. Mat. Univ. Trieste, 17 (1985) pp30-46.
  35. G. Cerami, D. F., M. Struwe, Bifurcation and multiplicity results for nonlinear elliptic equations involving critical Sobolev exponent. Ann. Inst. H. Poincarè, Analyse nonlineaire, 1 (1984) pp.341-350.
  36. D. F., G. Palmieri, Remarks on the Yamabe Problem and the Palais- Smale condition. Rend.Sem.Mat Padova, 75 (1986) pp.47-65
  37. A. Capozzi, D. F., An abstract critical point theorem Proc. of Symposia in Pure Math. Am. Math. Soc. 45 (1986) pp.237-241.
  38. D. F., Problemi ellittici con termine nonlineare a crescita critica ''Problemi differenzialii e teoria dei punti critici'' G. Arnese et al. Eds.Pitagora (1984)
  39. D. F., M. Mininni e S. Wu, On the existence of infinitely many eigenfunctions fora nonlinear elliptic problem with indefinite linear part.J. Syst. Sci.& Math.Sc., 5 (1985) pp.261-268.
  40. A. Capozzi, D. F., A. Salvatore, Periodic Solutions with a prescribed period for a class of Lagrangian Systems ''Nonlinear oscillations for conservative systems'' A. Ambrosetti Ed. Pitagora (1985) pp.1-9
  41. D. F., Equazioni ellittiche non lineari con esponente critico '' Equazioni differenziali e Calcolo delle Variazioni'' L. Modica Ed. ETS Editrice (1985)
  42. A. Capozzi, D. F., A. Salvatore, Periodic Solutions of dynamical systems.Meccanica 20 (1985) pp.333-345.
  43. A. Capozzi, D. F., G. Palmieri, An existence result for elliptc problems involving critical Sobolev exponent. Ann. Inst. H. Poincarè. Analyse nonlneaire 2 (1985) pp.463-470.
  44. V. Benci, D. F., A '' Birkhoff- Lewis'' type result for a class of Hamiltonian systems. Manuscripta Math., 59 (1987), pp.441-456.
  45. V. Benci, D. F., Subharmonic solutions of prescribed minimal period for non autonomous differential equations. Proc. '' Recent advances in Hamiltonian systems'' (G.F. Dell'Antonio, B. D'Onofrio eds), World Scientific Publishing (1987),pp.83-96.
  46. V. Benci, D. F., Periodic solutions of Lagrangian Systems with a bounded potential. J. Math. Anal. Appl., 124 (1987), pp.482-456.
  47. D. F., E. Jannelli, Infinitely many solutions for some nonlinear elliptic problems in symmetrical domains. Proc. Royal Soc. Edinburgh, 105 A (1987), pp.205-213.
  48. D. F., G. Palmieri, Some nonlinear elliptic problems with critical and supercritical growth on the N-dimensional sphere. Rapp. Dip. Mat. Univ. Bari n.20 (1987)
  49. V. Benci, D. F., A Birkhoff-Lewis type result for non autonomous Hamiltonian systems. Proc. ''Periodic solutions of Hamiltonian systems and related topics''. A. Ambrosetti, I. Ekeland, P.H. Rabinowitz, E. Zehnder eds., Reidel-Nato, ASI-C 209 (1987) pp.79-84.
  50. V. Benci, D. F., A remark on the nodal regions of some superlinear elliptic equations. Proc. Royal Soc. Edinburgh, 111A (1988), pp.123-128.
  51. V. Benci, D. F., A Birkhoff-Lewis type result for nonautonomous differential equations. Lecture Notes in Mathematics 1324 (1988), Springer Verlag, pp.85-96.
  52. V. Benci, D. F., Existence of geodesics for the Lorentz metric of a stationary gravitational field. Ann. Inst. H. Poincarè. Analyse nonlineaire, 7 (1990), pp.27-35.
  53. D. E. Edmunds, D. F., E. Jannelli, Critical exponents, critical dimensions and the biharmonic operator. Arc. Rat. Mech. Anal., 112 (1990), pp.269-289.
  54. D. E. Edmunds, D. F., E. Jannelli, Forth-order nonlinear elliptic equations with critical growth. Rend. Acc. Lincei, 2 (1991), pp. 17-23
  55. V. Benci, D. F., Periodic trajectories for the Lorentz metric of a static gravitational field. Proc. '' Problemès variationnels'' H. Berestycki, J.M. Coron, I. Ekeland Eds., Birkhauser (1991).
  56. V. Benci, D. F., F. Giannoni, On the existence of multiple geodesics in static space-times. Ann. Inst. H. Poincarè. Analyse nonlineaire, 8 (1991), pp.79-102.
  57. V. Benci, D. F., F. Giannoni, Some results on the existence of geodesics in static Lorentz manifolds with non smooth boundary. Rend. Acc. Lincei 2 (1991), pp.17-23.
  58. V. Benci, D. F., F. Giannoni, On the existence of periodic trajectories in static Lorentz manifolds with non smooth boundary. Quaderni Scuola Norm. Sup. Pisa (1991).
  59. V. Benci, D. F., F. Giannoni, Multiple geodesics in space-times with boundary. Proc.'' 9th Italian Conference on General Relativity and Gravitational Physics'' R. Cianci et al. Eds., World Scientific (1991) pp.441-445.
  60. V. Benci, D. F., F. Giannoni, On the existence of geodesics in static Lorentz manifolds with singular boundary. Ann. Sc. Norm. Sup. Pisa 19 (1992) pp. 255-289.
  61. V. Benci, D. F., F. Giannoni, Geodesics on static Lorentz manifolds with convex boundary. Proc. ''Variational methods in Hamiltonian systems and Elliptic Equations'' M. Girardi, M. Matzeu, F. Pacella Eds, Pitman Research Notes in Math.Series 243 (1992) pp. 21-41.
  62. V. Benci, D. F., A. Masiello, A Morse theory for geodesics in Lorentzian Manifolds. Proc. ''Int. Conf. on nonlinear and microlocal analysis'' K.C. Chang Ed., Nankai Series in Pure Appl. Math. and Theor. Phys. 2, World Scientific (1992).
  63. V. Benci, D. F., On the existence of infinitely many geodesics on space-time manifolds. Advances Math. 105 (1994) pp.1-25.
  64. V. Benci, D. F., A. Masiello, On the geodesical connectedness of Lorentzian manifolds. Math. Z., 217(1994) pp.73-93.
  65. A. Capozzi, D. F., C. Greco, Null geodesics on Lorentz Manifolds. Proc. ''Nonlinear Variational problems and Partial Diff. Eq.'' A. Marino, V. Murthy Eds., Longman (1995).
  66. V. Benci, D. F., Geodesics on space-time manifolds: a variational approach. Proc.'' Variational Methods and nonlinear Analysis'' A. Ambrosetti, K. C. Chang Eds., Gordon & Breach (1995).
  67. V. Benci, D. F., Periodic solutions of asymptotically linear dynamical systems. Nonlinear Diff. Eq. Appl. , 2 (1994) pp.267-280.
  68. D. F., F. Giannoni, A. Masiello, Some results on lightlike geodesics on stationary manifolds. Nonlinear Analysis T.M.A., 22 (1994).
  69. D. F., F. Giannoni, A. Masiello, A Fermat principle for stationary space-times and applications to light rays. J. of Geometry and Physics. 15 (1995) pp.159-188.
  70. D. F., A. Masiello, Fermat principles in General Relativity and the existence of light rays on Lorentzian manifolds. Proc. '' Workshop on Variational and Local Methods in the study of Hamiltonian Systems'' A. Ambrosetti e G.F. Dell'Antonio Eds., World Scientific (1996).
  71. D. F., Morse Theory and nonlinear Elliptic problems . Proc. '' Elliptic and Parabolic P.D.E.s and Applications'' A. Alvino et al. Eds., Longman (1996).
  72. V. Benci, D. F., Estimate of the number of periodic solutions via the twist number. J. Diff. Eq. 133 (1997) pp. 117-135.
  73. V. Benci, D. F., L. Pisani, Soliton like Solutions of a Lorentz invariant equation in dimension 3. Reviews in Mathematical Physics, 10, n.3, (1998), pp. 315-344).
  74. V. Benci, D. F., A new variational principle for the fundamental equations of classical Physics. Foundations of physics, 28, n.2, (1998), pp.333-352
  75. V. Benci, D. F., L. Pisani, Remarks on topological Solitons. Topological Methods in nonlinear analysis, 7, (1997), pp.349-367.
  76. V. Benci, D. F., Solitons and Particles. in corso di stampa sui Proc. '' International Conference on Nonlinear Differential Equations and Applications'' Tata Inst. of Fundamental Research, Bangalore, India (agosto 1996).
  77. V. Benci, D. F., Morse theory and multiplicity results for asymptotically linear dynamical systems. in corso di stampa sui Proc. '' International Conference on Nonlinear Differential Equations and Applications'' Tata Inst. of Fundamental Research, Bangalore, India (agosto 1996).
  78. V. Benci, D. F., A. Masiello, L. Pisani, Solitons and electromagnetic field. Math. Z., 323 (1999) pp. 73-102, pdf
  79. V. Benci, D. F., Solitons and Relativistic Dynamics. Calculus of Variations and Partial Differential Equations, G. Buttazzo, A. Marino, M.K.V. (Editors), Springer-Verlag Universitext (1999)
  80. V. Benci, D. F., Existence of string-like solitons. Ricerche di Matematica, v. 48, volume in memoria di Ennio De Giorgi, 1999, pp. 399-406
  81. V. Benci, D. F., L. Pisani, Stability properties for solitary waves in 3 space dimensions. Rendiconti Seminario Matematico e Fisico di Milano 66 (1996) pp.333-354
  82. V. Benci, D. F., On the existence of the impossible pilot wave. Proc. of the conference "Calculus of Variations and differential equations" A. Ioffe, S. Reich, I. Shafrir Editors, Chapman & Hall , 1-20
  83. V. Benci, D. F., An eigenvalue problem for the Schroedinger-Maxwell equations. Topological Methods in nonlinear Analysis 11, n.2, (1998) pp.283-293 (1998).
  84. V. Benci, D. F., Is the gravitational mass equal to the inertial one?. Recent Development in General Relativity, B.Casciaro et al. Eds, Springer-Verlag, (2000), 287-306.
  85. V. Benci, P. d'Avenia, D. F., L. Pisani, Solitons in several space dimensions: a Derrick' s problem and infinitely many solutions, Arch. Rat. Mech. Anal. 154, (2000) pp. 297-324, pdf
  86. V. Benci, D. F., Solitary waves of the nonlinear Klein-Gordon field equation coupled with the Maxwell equations, Rew. Math. Phys. 14, n.4 (2002) pp. 409-420
  87. V. Benci, D. F., On the equality between gravitational and inertial mass, Mechanics and Geometry, P. Freguglia, G. Turchetti Eds., Casa Ed. Quattro Venti, Urbino (2002) pp. 105-137
  88. V. Benci, D. F., The nonlinear Klein-Gordon equation coupled with the Maxwell equations, Nonlinear Analysis 47, (2001) pp. 6065-6072
  89. P. d’Avenia, D. F., L. Pisani, Topological solitary waves with arbitrary charge and the electromagnetic field, Differential and Integral equations 16, (2003).
  90. D. F., L. Orsina e L.Pisani, Born-Infeld type equations for electrostatic fields, J. Math. Phys 43, (2002) pp.5698-5706
  91. V. Benci, D. F., Solitary waves in classical field theory, Nonlinear Analisys and applications to physical sciences, (2004), Eds. V. Benci, A. Masiello, Springer, Milano, pp. 1-50
  92. V. Benci, D. F., Some remarks on the semilinear wave equation, Progress in Nonlinear Differential equations and Their Applications 54, (2003) pp. 141-162, Birkhauser, Basel.
  93. A. Abbondandolo, V. Benci, D. F., A. Masiello, On the Morse inequalities for geodesics on Lorentzian manifolds, Mathematical Research Letters 10, (2003) pp. 1-11.
  94. V. Benci, D. F., A strongly degenerate elliptic equation arising from the semilinear Maxwell equations, C. R. Acad. Sci. Paris, Ser. I 339 (2004), pp.839-842
  95. V. Benci, D. F., Towards a unified field theory for classical electrodynamics, Arch. Rat. Mech. Anal. 173, (2004) pp. 379-414, pdf
  96. V. Benci, D. F., Matter and electromagnetic fields: remarks on the dualistic and Unitarian standpoint, Topological Methods in Nonlinear Analysis, 58 (2005), pp. 23-40, pdf
  97. V. Benci, D. F., A Unitarian approach to the classical electrodynamics: the semilinear Maxwell equations, Progress in Nonlinear Differential equations and their applications, vol 66 (2006), pp. 33-52
  98. V. Benci, D. F., Existence of 3D-Vortices in Abelian Gauge Theories, Mediterranean Journal Mathematics, 3 (2006), pp. 409-418
  99. A. Azzollini, V. Benci, T. D'Aprile, D. F., Existence of static solutions of the semilinear Maxwell equations, Ricerche di Matematica, 55 (2006), pp. 283-297, pdf
  100. V. Benci, D. F., Solitary waves in the nonlinear wave equation in Gauge theories, Journal of fixed point theory and applications, 1 (2007), pp. 61-86
  101. V. Benci, D. F., Solitary waves in Abelian Gauge Theories, Advanced Nonlinear Studies, 8 (2008), 327-352, pdf
  102. V. Benci, D.F., Three dimensional vortices in Abelian Gauge Theories, Nonlinear Analysis TMA 70 (2009), 4402-4421
  103. D. F., Solitary waves and electromagnetic field, Boll. UMI (9) I (2008), 767-789
  104. V. Benci, D. F., Spinning Q-balls for the Klein-Gordon-Maxwell equations, Commun. Math. Phys., 295 (2010) 639-668, doi: 10.1007/s00220-010-0985-z
  105. V. Benci, D.F., Existence of hylomorphic solitary waves in Klein-Gordon and in Klein-Gordon-Maxwell equations, Rend. Lincei Mat. Appl. 20 (2009), 243-279
  106. V. Benci, D.F., Hylomorphic solitons on lattices, Discrete Contin. Dyn. Syst, 28 (2010), 875-897, doi: 10.3934/dcds.2010.28.875, pdf
  107. V. Benci, D. F., Hamiltonian formulation of the Klein-Gordon-Maxwell equations, Rend. Lincei Mat. Appl. 22 (2011), 1-22, doi: 10.4171/RLM/590.
  108. V. Benci, D. F., On the existence of stable charged Q-balls, J. Math. Phys. 52, (2011), doi: 10.1063/1.3629848 .
  109. V. Benci, D. F., Existence of solitons in the nonlinear beam equation, Journal of Fixed Point Theory and Applications, 11 (2012)  261-278, doi: 10.1007/s11784-012-0080-
  110. V. Benci, D. F., An Abstract Theorem on the existence of hylomorphic solitons, arXiv:1103.1131v(math.AP)
  111. V. Benci, D. F., A minimization method and applications to the study of solitons, Nonlinear Analysis, 75 (2012), 4398-4421
  112. V. Benci, D. Fortunato (2012). Hylomorphic solitons and charged Q-balls: existence and stability. arXiv:1212.3236v1 (math-ph).  Chaos, Solitons & Fractals,  58 (2014) 1-15
  113. V. Benci, D. Fortunato (2013). Solitons in Schrödinger-Maxwell equations. ArXiv:1303.1415(math. AP)

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