Network


Latest external collaboration on country level. Dive into details by clicking on the dots.

Hotspot


Dive into the research topics where J. Kotila is active.

Publication


Featured researches published by J. Kotila.


Physical Review C | 2013

Nuclear matrix elements for double- β decay

J. Barea; J. Kotila; F. Iachello

Background: Direct determination of the neutrino mass through double-β decay is at the present time one of the most important areas of experimental and theoretical research in nuclear and particle physics. - Purpose: We calculate nuclear matrix elements for the extraction of the average neutrino mass in neutrinoless double-β decay. - Methods: The microscopic interacting boson model (IBM-2) is used. - Results: Nuclear matrix elements in the closure approximation are calculated for 48Ca, 76Ge, 82Se, 96Zr, 100Mo, 110Pd, 116Cd, 124Sn, 128Te, 130Te, 148Nd, 150Nd, 154Sm, 160Gd, and 198Pt decay. - Conclusions: Realistic predictions for the expected half-lives in neutrinoless double-β decay with light and heavy neutrino exchange in terms of neutrino masses are made and limits are set from current experiments.


Physical Review C | 2015

0 ν β β and 2 ν β β nuclear matrix elements in the interacting boson model with isospin restoration

J. Barea; J. Kotila; F. Iachello

We introduce a method for isospin restoration in the calculation of nuclear matrix elements (NMEs) for 0 ν β β and 2 ν β β decay within the framework of the microscopic interacting boson model (IBM-2). With this method, we calculate the NMEs for all processes of interest in 0 ν β − β − and 2 ν β − β − and in 0 ν β + β + , 0 ν EC β + , R 0 ν ECEC , 2 ν β + β + , 2 ν EC β + , and 2 ν ECEC . With this method, the Fermi matrix elements for 2 ν β β vanish, and those for 0 ν β β are considerably reduced.


Journal of Physics G | 2010

Description of the two-neutrino ββ decay of 100Mo by pnMAVA

J. Kotila; J. Suhonen; D. S. Delion

The microscopic anharmonic vibrator approach (MAVA) is a scheme where the one- and two-phonon states of an even–even nucleus are treated consistently by using a realistic microscopic nuclear Hamiltonian. This model has recently been extended to describe odd–odd nuclei by adding proton–neutron phonons in a scheme called the proton–neutron MAVA (pnMAVA). In this paper, we apply pnMAVA to compute the nuclear matrix elements corresponding to the two-neutrino double beta (2νββ) decay of 100Mo to the ground state and the first excited 0+ state of 100Ru in a realistic single-particle space. We also compute the GT− and GT+ Gamow–Teller strength functions and compare them with the plain pnQRPA (proton–neutron QRPA) and available data. The redistribution of strength to four-quasiparticle degrees of freedom can be clearly seen in the GT+ function. The more striking effect is seen in the 2νββ matrix element corresponding to the ground-state transition where the incoherence of individual contributions is stronger for the pnMAVA than for the pnQRPA, and a 15% reduction in the magnitude of the matrix element is obtained for the pnMAVA. The 2νββ transition rate to the excited 0+ state is zero in a pnQRPA calculation, whereas the pnMAVA result is not far from the measured decay rate.


Journal of Physics G | 2009

Two-neutrino double-beta decay of 76Ge in an anharmonic vibrator approach

J. Kotila; J. Suhonen; D. S. Delion

We have calculated the nuclear matrix element of two-neutrino double-beta (2???) decay of 76Ge by using the proton?neutron microscopic anharmonic vibrator approach (pnMAVA). In the pnMAVA the wavefunctions of the intermediate 1+ states in 76As have a one-phonon part containing the proton?neutron QRPA (pnQRPA) phonons and a two-phonon part built by coupling the pnQRPA and charge-conserving QRPA phonons. We compare the measured GT? and GT+ Gamow?Teller strength functions with the measured ones. The two-phonon components of the pnMAVA wavefunctions cause the pnQRPA strength to redistribute over a finite energy range. This has only a small effect on the value 2??? nuclear matrix element. This shows that at the spherical limit the pnQRPA is an appropriate tool to deal with the double-beta transitions in nuclear systems with only slight deviations from spherical symmetry.


Physical Review C | 2013

Neutrinoless double-positron decay and positron-emitting electron capture in the interacting boson model

J. Barea; J. Kotila; F. Iachello

Neutrinoless double-


Physical Review C | 2013

Phase space factors for β + β + decay and competing modes of double- β decay

J. Kotila; F. Iachello

\beta


Physical Review D | 2015

Limits on sterile neutrino contributions to neutrinoless double beta decay

J. Barea; J. Kotila; F. Iachello

decay is of fundamental importance for determining the neutrino mass. Although double electron (


PROCEEDINGS OF THE INTERNATIONAL CONFERENCE OF GLOBAL NETWORK FOR INNOVATIVE TECHNOLOGY AND AWAM INTERNATIONAL CONFERENCE IN CIVIL ENGINEERING (IGNITE-AICCE’17): Sustainable Technology And Practice For Infrastructure and Community Resilience | 2017

The NUMEN project @ LNS: Status and perspectives

F. Cappuzzello; C. Agodi; L. Acosta; N. Auerbach; J. Bellone; R. Bijker; D. Bonanno; D. Bongiovanni; T. Borello-Lewin; I. Boztosun; V. Branchina; Maria Pia Bussa; S. Calabrese; L. Calabretta; A. Calanna; D. Carbone; M. Cavallaro; D. Calvo; E.R. Chávez Lomelí; A. Coban; M. Colonna; G. D’Agostino; G. Degeronimo; F. Delaunay; N. Deshmukh; P. N. de Faria; Carlo Ferraresi; Jonas Leonardo Ferreira; M. Fisichella; A. Foti

\beta^-\beta^-


RECENT DEVELOPMENTS IN NONLINEAR ACOUSTICS: 20th International Symposium on Nonlinear Acoustics including the 2nd International Sonic Boom Forum | 2015

Recent theoretical results for 0νββ-decay including R0νECEC and 0νββM

J. Kotila; J. Barea; F. Iachello

) decay is the most promising mode, in very recent years interest in double positron (


Physical Review C | 2003

Low-lying collective states inRu98–106isotopes studied using a microscopic anharmonic vibrator approach

J. Kotila; J. Suhonen; D. S. Delion

\beta^+\beta^+

Collaboration


Dive into the J. Kotila's collaboration.

Top Co-Authors

Avatar
Top Co-Authors

Avatar

J. Suhonen

University of Jyväskylä

View shared research outputs
Top Co-Authors

Avatar

J. Barea

National Autonomous University of Mexico

View shared research outputs
Top Co-Authors

Avatar

E.R. Chávez Lomelí

National Autonomous University of Mexico

View shared research outputs
Top Co-Authors

Avatar

L. Acosta

National Autonomous University of Mexico

View shared research outputs
Top Co-Authors

Avatar

R. Bijker

National Autonomous University of Mexico

View shared research outputs
Top Co-Authors

Avatar

A. Calanna

Istituto Nazionale di Fisica Nucleare

View shared research outputs
Top Co-Authors

Avatar

C. Agodi

Istituto Nazionale di Fisica Nucleare

View shared research outputs
Top Co-Authors

Avatar

D. Bonanno

Istituto Nazionale di Fisica Nucleare

View shared research outputs
Top Co-Authors

Avatar

D. Bongiovanni

Istituto Nazionale di Fisica Nucleare

View shared research outputs
Researchain Logo
Decentralizing Knowledge