D. Petrellis

发表

Bohr Hamiltonian with deformation-dependent mass

C. Quesne, N. Minkov, D. Bonatsos, 2015 .

X(3): An exactly separable γ-rigid version of the X(5) critical point symmetry

D. Lenis, D. Bonatsos, I. Yigitoglu, 2005, HNPS Proceedings.

Nuclear collective motion with a coherent coupling interaction between quadrupole and octupole modes

D. Lenis, W. Scheid, N. Minkov, 2006, nucl-th/0603059.

Model selection for K+Σ− photoproduction within an isobar model

D. Skoupil, N. Zachariou, A. Cieplý, 2021, Physical Review C.

K+Σ− photoproduction within an isobar model

N. Zachariou, A. Cieplý, P. Bydžovský, 2022, EPJ Web of Conferences.

Bohr Hamiltonian with a deformation-dependent mass term for the Kratzer potential

D. Lenis, C. Quesne, N. Minkov, 2011, 1308.1025.

Analytic description of critical point actinides in a transition from octupole deformation to octupole vibrations

D. Lenis, N. Minkov, D. Bonatsos, 2005, HNPS Proceedings.

Octupole deformation in light actinides within an analytic quadrupole octupole axially symmetric model with a Davidson potential

N. Minkov, D. Bonatsos, S. Karampagia, 2015, 1504.04837.

Exactly separable version of the Bohr Hamiltonian with the Davidson potential

D. Lenis, R. Casten, N. Minkov, 2007, HNPS Proceedings.

Effect of a fermion on quantum phase transitions in bosonic systems

F. Iachello, A. Leviatan, D. Petrellis, 2011, 1111.0781.

Quantum Phase Transitions in Odd-Mass Nuclei

F. Iachello, A. Leviatan, D. Petrellis, 2011, 1110.0618.

Quantum phase transitions in Bose–Fermi systems

F. Iachello, A. Leviatan, D. Petrellis, 2011, 1105.1527.

SPECIAL SOLUTIONS OF THE BOHR HAMILTONIAN RELATED TO SHAPE PHASE TRANSITIONS IN NUCLEI

D. Lenis, D. Bonatsos, D. Petrellis, 2007, nucl-th/0701055.

Analytical solutions for the Bohr Hamiltonian with the Woods–Saxon potential

D. Bonatsos, D. Petrellis, B. Gonul, 2015, 1506.07444.

Ground state bands of the E(5) and X(5) critical symmetries obtained from Davidson potentials through a variational procedure

D. Lenis, N. Minkov, P. Raychev, 2003, nucl-th/0312121.

Z(5): Critical Point Symmetry for the Prolate to Oblate Nuclear Shape Phase Transition

D. Lenis, D. Bonatsos, D. Petrellis, 2004, HNPS Proceedings.

Bohr Hamiltonian with a deformation-dependent mass term: physical meaning of the free parameter

N. Minkov, D. Bonatsos, D. Petrellis, 2015, 1506.07479.

Exactly separable version of X(5) and related models

D. Lenis, D. Bonatsos, I. Yigitoglu, 2006, nucl-th/0612101.

gamma-rigid solution of the Bohr Hamiltonian for gamma = 30 degrees compared to the E(5) critical point symmetry

D. Lenis, D. Bonatsos, I. Yigitoglu, 2005, nucl-th/0507023.

W(5): Wobbling Mode in the Framework of the X(5) Model

D. Lenis, D. Bonatsos, D. Petrellis, 2004, nucl-th/0406005.

E(5) and X(5) critical point symmetries obtained from Davidson potentials through a variational procedure

D. Lenis, N. Minkov, P. Raychev, 2004, nucl-th/0402088.

Critical Point Symmetries in Nuclei

D. Lenis, D. Bonatsos, I. Yigitoglu, 2005, nucl-th/0510094.

Ridge regression for minimizing the couplings of hyperon resonances in K+Λ photoproduction

D. Skoupil, D. Petrellis, 2022, Physical Review C.

European Energy and CO 2 Emissions Trends to 2020: PRIMES model v.2

P. Capros, P. Capros, L. Mantzos, 1999 .