Simone Gennai is a Senior Researcher at the Milan-Bicocca branch of the National Institute for Nuclear Physics, he previously participated in the analyses that led to the discovery of the Higgs boson. His current research focuses primarily on the study of Higgs pair production within the CMS collaboration. Within the collaboration, he also coordinated the online selection of events produced by the LHC accelerator for four years.

I was born in Minsk (Belarus). I had received MS in physics from the Belorussian State University (Minsk) in 1977, PhD in theoretical physics from the Moscow Institute of Physics and Technology in 1981, and the Doctor of Sciences degree (habilitation) in theoretical physics from the N. N. Bogoliubov Institute for Theoretical Physics, Ukrainian Academy of Sciences (Kiev) in 1989. Till 1991, I was a senior researcher at the Institute for Oceanology of the USSR Academy of Sciences (Moscow). Since 1991, I was an Associate Professor, and since 1998 a Full Professor at the Tel Aviv University. Since 2015, I am a holder of a personal research chair "Optical solitons" funded by the Tel Aviv University. I have published 1,200+ papers and four books. The total number of citations to my publications exceeds 59,000. My h-index is 92 (Web of Science) / 96 (Scopus)/ 108 (Google Scholar). I am an editor of four major international journals: Physics Letters A, Chaos, Solitons & Fractals, Scientific Reports, and PLOS ONE, and an Editorial Board member of Journal of Optics, Symmetry, Photonics, Optics Communications, and Chaos. I have been an advisor to 31 MS students, 14 PhD students, and 11 postdocs. I am a Senior Member of the Optical Society of America (recently renamed to Optica), and a Foreign Member of the Serbian Academy of Nonlinear Sciences. In 2025, I have received the NSC (Nonlinear Science & Complexity) Lagrange award for lifetime achievement in Nonlinear Physical Science.

Hai-Hu Wen, a senior professor of physics in School of Physics, Nanjing University, Director of Center for Superconducting Physics and Materials of Nanjing university, Winner of the Outstanding Youth Foundation of China (1998), Yangtze River Scholarship Professor (2012), American Physical Society Fellow (2013). Scientific contributions: Interests cover exploration of new superconducting materials, unconventional pairing mechanism of cuprates and iron based superconductors, mixed state properties, correlation effect and non-Fermi liquid behavior, etc. Has made several important contributions in the field of superconductivity. Published more than 460 scientific papers in internationally recognized journals, received over 14000 citations, h-index 60. Delivered more than 100 speeches or invited talks at international conferences. Working field: Exploration of new superconducting materials, investigation on non-Fermi liquid behavior, unconventional pairing mechanism of cuprates and iron pnictide superconductors, vortex dynamics, mixed state properties, critical fluctuation, etc.

Alexander G. Ramm was born in Russia, emigrated to USA in 1979 and is a US citizen. He is Professor Emeritus of Mathematics with broad interests in analysis, scattering theory, inverse problems, theoretical physics, engineering, signal estimation, tomography, theoretical numerical analysis and applied mathematics. He is an author of 737 research papers, 25 research monographs and an editor of 3 books. He has lectured at many Universities throughout the world, gave more than 160 invited and plenary talks at various Conferences, and had supervised 11 Ph.D students. He was Fulbright Research Professor in Israel and Ukraine; distinguished visiting professor in Mexico and Egypt; Mercator Professor in Germany; Research Professor in France; invited plenary speaker at the 7-th PACOM; he won Khwarizmi international award in 2004 and received other honors. A. G. Ramm has introduced a wide class of domains with non-compact boundaries. He studied the spectral properties of the Schr¨odinger operators in this class of such domains and gave suffient conditions for the absence of eigenvalues on the continuous spectrum of these operators. A. G. Ramm developed random fields estimation theory for a wide class of random fields. A.G.Ramm was the first to prove uniqueness of the solution to inverse scattering problems with fixed-energy scattering data; the first to prove uniqueness of the solution to inverse scattering problems with non-over-determined scattering data and the first to study inverse scattering prob lems with under-determined scattering data. He studied inverse scattering problems for potential scattering and for scattering by obstacles. He solved many specific inverse problems and developed new methods and ideas in the area of inverse scattering problems. He introduced the notion of Property C for a pair of differential operators and applied Property C for one-dimensional and multi-dimensional inverse scattering problems. A. G. Ramm solved many-body wave scattering problem when the bodies are small particles of arbitrary shapes, assuming that a ≪ d ≪ λ, where a is the characteristic size of the particles, d is the minimal distance between neighboring particles, and λ is the wavelength in the material in which the small particles are embedded. Multiple scattering is essential under these assumptions. He used this theory to give a theory for creating materials with a desired refraction coefficient and materials with a desired wave-focusing property. These results attracted attention of the scientists working in nanotechnology. A. G. Ramm gave formulas for the scattering amplitude for scalar and electromagnetic waves by small bodies of arbitrary shapes and analytical formulas for the polarizability tensors for these bodies. A. G. Ramm developed the theory of local, pseudolocal and geometrical tomography. He has proved a variety of the results concerning singularities of the Radon transform and developed multidimensional algorithms for finding discontinuities of signals from noisy discrete data. A. G. Ramm gave a solution to the Pompeiu problem, proved the Schiffer’s conjecture and gave many results about symmetry problems for PDE, including first symmetry results in harmonic analysis. A. G. Ramm has developed the Dynamical Systems Method (DSM) for solving linear and non linear operator equations, especially ill-posed. These results were used numerically and demon strated practical efficiency of the DSM. A. G. Ramm has developed a theory of integral equations with hyper-singular kernels. These results he applied to the study of the NSP (Navier-Stokes problem). As a result, he solved the millennium problem concerning the Navier-Stokes equations. A. G. Ramm formulated and proved the NSP paradox which shows the contradictory nature of the NSP and the non-existence of its solution on the interval t ∈ [0.∞) for the initial data v0(x) ̸≡ 0 and f(x,t) = 0