Dmitri Melikhov
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
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Dmitri Melikhov has a total of 192 co-authors. Here are the top co-authors by number of shared publications:
- Silvano Simula
INFN, Sezione di Roma Tre
78 shared publications - Wolfgang Lucha
Institute for High Energy Physics, Austrian Academy of Sciences, Nikolsdorfergasse 18, A-1050 Vienna, Austria
78 shared publications Wolfgang Lucha
46 shared publications- Hagop Sazdjian
Université Paris-Saclay
35 shared publications D V Skobeltsyn
Institute for High Energy Physics Austrian Academy of Sciences Nikolsdorfergasse 18 A-1050 Vienna Austria
12 shared publicationsIrina Balakireva
Saha Institute of Nuclear physics
7 shared publications
Latest Publications
- Open Access
- 8 December 2025
- Published by Springer Nature in The European Physical Journal C
- Vol. 85 (12)
Factorization of multiparticle contributions to amplitudes of B-meson weak decays
We show that multiparticle contributions to amplitudes of weak decays of the generic topology (heavy quark hits some intermediate point of the propagator line joining the end-points from which momenta q and $$q'$$ are emitted) is given in the heavy quark limit and at the leading order in $$\alpha _s$$ by the convolution of (i) hard kernel composed of highly virtual propagators of light degrees of freedom and (ii) the B -meson multiparticle wave function, $$\langle 0|\phi (x)\phi (x_1)\cdots \phi (x_n)\phi _b(0)\phi (x'_{n'})\cdots \phi (x'_1)\phi (x')|B(p)\rangle $$ , in a double-collinear light-cone configuration: the coordinates $$x,x_1,\ldots ,x_n$$ are ordered and aligned along the light-like 4-vector $$a_\mu $$ , $$a^2=0$$ , $$q_\mu \propto a_\mu $$ , while the coordinates $$x',x_1',\ldots ,x'_{n'}$$ are ordered and aligned along the light-like 4-vector $$a'_\mu $$ , $$a'^2=0$$ , $$q'_\mu \propto a'_\mu $$ , $$a'a\ne 0$$ . Corrections to this factorization formula are suppressed by powers of $$\Lambda _\textrm{QCD}/M_B$$ .- 8 December 2025
- Published by Springer Nature in The European Physical Journal C
- Vol. 85 (12)
Open AccessFactorization of multiparticle contributions to amplitudes of B-meson weak decays
We show that multiparticle contributions to amplitudes of weak decays of the generic topology (heavy quark hits some intermediate point of the propagator line joining the end-points from which momenta q and $$q'$$ are emitted) is given in the heavy quark limit and at the leading order in $$\alpha _s$$ by the convolution of (i) hard kernel composed of highly virtual propagators of light degrees of freedom and (ii) the B -meson multiparticle wave function, $$\langle 0|\phi (x)\phi (x_1)\cdots \phi (x_n)\phi _b(0)\phi (x'_{n'})\cdots \phi (x'_1)\phi (x')|B(p)\rangle $$ , in a double-collinear light-cone configuration: the coordinates $$x,x_1,\ldots ,x_n$$ are ordered and aligned along the light-like 4-vector $$a_\mu $$ , $$a^2=0$$ , $$q_\mu \propto a_\mu $$ , while the coordinates $$x',x_1',\ldots ,x'_{n'}$$ are ordered and aligned along the light-like 4-vector $$a'_\mu $$ , $$a'^2=0$$ , $$q'_\mu \propto a'_\mu $$ , $$a'a\ne 0$$ . Corrections to this factorization formula are suppressed by powers of $$\Lambda _\textrm{QCD}/M_B$$ . - 1 December 2025
- Published by Allerton Press in Moscow University Physics Bulletin
- Vol. 80 (S2) , S572-S578
Analysis of $\boldsymbol{B\to KM_{X}}$ and $\boldsymbol{B\to K^{*}M_{X}}$ Decays in Scalar- and Vector-Mediator Dark-Matter ScenariosThe surprising excess of missing-energy events far beyond all standard-model expectations in the weak decays of the charged ground-state $$B^{+}$$ meson in- 1 December 2025
- Published by Allerton Press in Moscow University Physics Bulletin
- Vol. 80 (S2) , S572-S578
Analysis of $\boldsymbol{B\to KM_{X}}$ and $\boldsymbol{B\to K^{*}M_{X}}$ Decays in Scalar- and Vector-Mediator Dark-Matter ScenariosThe surprising excess of missing-energy events far beyond all standard-model expectations in the weak decays of the charged ground-state $$B^{+}$$ meson in- Open AccessScrutinizing Dark-Matter Scenarios with B → (K,)ν DecaysConceivable explanations of Belle-II measurements of a (surprising) excess of missing energy decays of the B meson to the K meson not covered by standard model neutrino–antineutrino pairs might be offered by additional contributions of dark matter fermion–antifermion pairs. Assuming the excessive missing-energy events to be mediated by a (generic) scalar or vector boson, a simultaneous inspection of both the missing energy B decays into a pseudoscalar K meson or a vector meson enables to gain information on the nature of any boson relating the standard-model and dark-matter sectors, irrespective of (unknown) dark-sector details. Upon availability of indispensable experimental data, most prominent among such insights might be the identification of the mediator spin from the differential B-meson decay widths.Open AccessScrutinizing Dark-Matter Scenarios with B → (K,)ν DecaysConceivable explanations of Belle-II measurements of a (surprising) excess of missing energy decays of the B meson to the K meson not covered by standard model neutrino–antineutrino pairs might be offered by additional contributions of dark matter fermion–antifermion pairs. Assuming the excessive missing-energy events to be mediated by a (generic) scalar or vector boson, a simultaneous inspection of both the missing energy B decays into a pseudoscalar K meson or a vector meson enables to gain information on the nature of any boson relating the standard-model and dark-matter sectors, irrespective of (unknown) dark-sector details. Upon availability of indispensable experimental data, most prominent among such insights might be the identification of the mediator spin from the differential B-meson decay widths.
- Open Access
- 30 April 2025
- Published by American Physical Society (APS) in Physical Review D
- Vol. 111 (7)
Analysis of -distribution for and decays in a scalar-mediator dark-matter scenarioWe demonstrate that the scalar-mediator dark-matter scenario is consistent with the experimental data on the decay B → K M X and provides a good description of the shape of the observed excess. Within this scenario, the interaction with dark-matter particles leads to approximately the same excess in Γ ( B → K * M X ) and Γ ( B → K M X ) compared to the Standard Model; also the differential distributions of the excess events are similar in shape in the variable q rec 2 measured by experiment. Published by the American Physical Society 2025
- 30 April 2025
- Published by American Physical Society (APS) in Physical Review D
- Vol. 111 (7)
Open AccessAnalysis of -distribution for and decays in a scalar-mediator dark-matter scenarioWe demonstrate that the scalar-mediator dark-matter scenario is consistent with the experimental data on the decay B → K M X and provides a good description of the shape of the observed excess. Within this scenario, the interaction with dark-matter particles leads to approximately the same excess in Γ ( B → K * M X ) and Γ ( B → K M X ) compared to the Standard Model; also the differential distributions of the excess events are similar in shape in the variable q rec 2 measured by experiment. Published by the American Physical Society 2025
- Open Access
- 26 November 2024
- Published by American Physical Society (APS) in Physical Review D
- Vol. 110 (9)
Constraining by and form factorsWe calculate the form factors F V ( q 2 , q ′ 2 ) and F T V ( q 2 , q ′ 2 ) describing the B s → γ * transition induced by the vector and tensor weak currents in a broad range of values of q 2 and q ′ 2 far below the quark thresholds in both q 2 and q ′ 2 channels. These form factors are calculated via the distribution amplitudes of the B s -meson. We then interpolate the obtained results by a formula that contains pole at q ′ 2 = M ϕ 2 and extract the residue which gives the B s → ϕ transition form factors V ( q 2 ) and T 1 ( q 2 ) . In this way we obtain theoretical predictions for these form factors without invoking quark-hadron duality and QCD sum rules. Furthermore, we calculate the relationship between V ( 0 ) and T 1 ( 0 ) and the parameter λ B s ( μ ) , the inverse moment of the B s -meson distribution amplitude. Using the available predictions for V ( 0 ) and T 1 ( 0 ) coming from approaches not referring to the B s -meson distribution amplitudes, we obtain the estimate λ B s ( μ ≃ m b ) = ( 0.62 ± 0.10 ) GeV . Published by the American Physical Society 2024
- 26 November 2024
- Published by American Physical Society (APS) in Physical Review D
- Vol. 110 (9)
Open AccessConstraining by and form factorsWe calculate the form factors F V ( q 2 , q ′ 2 ) and F T V ( q 2 , q ′ 2 ) describing the B s → γ * transition induced by the vector and tensor weak currents in a broad range of values of q 2 and q ′ 2 far below the quark thresholds in both q 2 and q ′ 2 channels. These form factors are calculated via the distribution amplitudes of the B s -meson. We then interpolate the obtained results by a formula that contains pole at q ′ 2 = M ϕ 2 and extract the residue which gives the B s → ϕ transition form factors V ( q 2 ) and T 1 ( q 2 ) . In this way we obtain theoretical predictions for these form factors without invoking quark-hadron duality and QCD sum rules. Furthermore, we calculate the relationship between V ( 0 ) and T 1 ( 0 ) and the parameter λ B s ( μ ) , the inverse moment of the B s -meson distribution amplitude. Using the available predictions for V ( 0 ) and T 1 ( 0 ) coming from approaches not referring to the B s -meson distribution amplitudes, we obtain the estimate λ B s ( μ ≃ m b ) = ( 0.62 ± 0.10 ) GeV . Published by the American Physical Society 2024
- Open Access
- 10 June 2024
- Published by American Physical Society (APS) in Physical Review D
- Vol. 109 (11) , 114012
Nonfactorizable charming-loop contribution to FCNC decayWe present the first theoretical calculation of nonfactorizable charm-quark loop contributions to the amplitude. We calculate the relevant form factors, , and provide convenient parametrizations of our results in the form of fit functions of two variables, and , applicable in the region below hadron resonances, and . We report that factorizable and nonfactorizable charm contributions to the amplitude have opposite signs. To compare the charm and the top contributions, it is convenient to express nonfactorizable charming loop contribution as a nonuniversal (i.e., dependent on the reaction) -dependent correction to the Wilson coefficient . For the amplitude, the correction is found to be positive, .- 10 June 2024
- Published by American Physical Society (APS) in Physical Review D
- Vol. 109 (11) , 114012
Open AccessNonfactorizable charming-loop contribution to FCNC decayWe present the first theoretical calculation of nonfactorizable charm-quark loop contributions to the amplitude. We calculate the relevant form factors, , and provide convenient parametrizations of our results in the form of fit functions of two variables, and , applicable in the region below hadron resonances, and . We report that factorizable and nonfactorizable charm contributions to the amplitude have opposite signs. To compare the charm and the top contributions, it is convenient to express nonfactorizable charming loop contribution as a nonuniversal (i.e., dependent on the reaction) -dependent correction to the Wilson coefficient . For the amplitude, the correction is found to be positive, . - 1 January 2024
- Published by IOP Publishing in Europhysics Letters
- Vol. 145 (1) , 14001
vs. as a probe of a scalar mediator dark-matter scenario
Recently, Belle II reported the observation of the decay , where M X is the missing mass, with the branching ratio much exceeding which is the only Standard Model (SM) process contributing to this reaction. If confirmed, this might be an indication of new non-SM particles produced in this decay. One of the possible explanations of the observed effect could be light dark-matter (DM) particles produced via a scalar mediator field. We give simple arguments, that a combined analysis of the and reactions would be a clean probe of the scalar mediator scenario: i) making use of an observed value and ii) assuming that the effect is due to the light dark-matter coupling to the top quark via a scalar mediator field, one finds an upper limit . Within the discussed scenario, this upper limit does not depend on the mass of the scalar mediator nor on the specific details of the unobserved dark-matter particles in the final state.
- 1 January 2024
- Published by IOP Publishing in Europhysics Letters
- Vol. 145 (1) , 14001
vs. as a probe of a scalar mediator dark-matter scenario
Recently, Belle II reported the observation of the decay , where M X is the missing mass, with the branching ratio much exceeding which is the only Standard Model (SM) process contributing to this reaction. If confirmed, this might be an indication of new non-SM particles produced in this decay. One of the possible explanations of the observed effect could be light dark-matter (DM) particles produced via a scalar mediator field. We give simple arguments, that a combined analysis of the and reactions would be a clean probe of the scalar mediator scenario: i) making use of an observed value and ii) assuming that the effect is due to the light dark-matter coupling to the top quark via a scalar mediator field, one finds an upper limit . Within the discussed scenario, this upper limit does not depend on the mass of the scalar mediator nor on the specific details of the unobserved dark-matter particles in the final state.
- Open Access
- 15 November 2023
- Published by American Physical Society (APS) in Physical Review D
- Vol. 108 (9) , 094022
Charming-loop contribution to decayWe present a detailed theoretical study of nonfactorizable contributions of the charm-quark loop to the amplitude of the decay. This contribution involves the -meson three-particle Bethe-Salpeter amplitude, , for which we take into account constraints from analyticity and continuity. The charming-loop contribution of interest may be described as a correction to the Wilson coefficient , . We calculate an explicit dependence of on the parameter . Taking into account all theoretical uncertainties, may be predicted with better than 10% accuracy for any given value of . For our benchmark point , we obtain . Presently, is not known with high accuracy, but its value is expected to lie in the range . The corresponding range of is found to be . One therefore expects the correction given by charming loops at the level of at least a few percent.- 15 November 2023
- Published by American Physical Society (APS) in Physical Review D
- Vol. 108 (9) , 094022
Open AccessCharming-loop contribution to decayWe present a detailed theoretical study of nonfactorizable contributions of the charm-quark loop to the amplitude of the decay. This contribution involves the -meson three-particle Bethe-Salpeter amplitude, , for which we take into account constraints from analyticity and continuity. The charming-loop contribution of interest may be described as a correction to the Wilson coefficient , . We calculate an explicit dependence of on the parameter . Taking into account all theoretical uncertainties, may be predicted with better than 10% accuracy for any given value of . For our benchmark point , we obtain . Presently, is not known with high accuracy, but its value is expected to lie in the range . The corresponding range of is found to be . One therefore expects the correction given by charming loops at the level of at least a few percent. - Open Access
- 7 August 2023
- Published by American Physical Society (APS) in Physical Review D
- Vol. 108 (3) , 034007
Three-particle distribution in the meson and charm-quark loops in FCNC decaysWe discuss a nonfactorizable (NF) contribution of a charm loop to the FCNC -decay amplitude given through the three-particle Bethe-Salpeter amplitude (3BS) of the -meson. This 3BS contains one heavy-quark field and two light fields (a light quark and a gluon). Our discussion is aimed at clarifying properties of the -meson 3BS necessary to describe properly charm-loop contributions to the amplitudes of FCNC -decays. We demonstrate that the dominant contribution of nonfactorizable charm to FCNC -decay amplitude is given in the heavy-quark limit by a convolution of some hard kernel and the -meson 3BS in a “double-collinear” light cone (LC) configuration: one of the light degrees of freedom , , lies on the ()-direction of the LC, whereas another light degree of freedom , lies along the ()-direction. We show the emergence of new constraints on the distribution amplitudes which parametrize the 3BS in this double-collinear configuration.- 7 August 2023
- Published by American Physical Society (APS) in Physical Review D
- Vol. 108 (3) , 034007
Open AccessThree-particle distribution in the meson and charm-quark loops in FCNC decaysWe discuss a nonfactorizable (NF) contribution of a charm loop to the FCNC -decay amplitude given through the three-particle Bethe-Salpeter amplitude (3BS) of the -meson. This 3BS contains one heavy-quark field and two light fields (a light quark and a gluon). Our discussion is aimed at clarifying properties of the -meson 3BS necessary to describe properly charm-loop contributions to the amplitudes of FCNC -decays. We demonstrate that the dominant contribution of nonfactorizable charm to FCNC -decay amplitude is given in the heavy-quark limit by a convolution of some hard kernel and the -meson 3BS in a “double-collinear” light cone (LC) configuration: one of the light degrees of freedom , , lies on the ()-direction of the LC, whereas another light degree of freedom , lies along the ()-direction. We show the emergence of new constraints on the distribution amplitudes which parametrize the 3BS in this double-collinear configuration. - Open Access
- 22 December 2022
- Published by EDP Sciences in EPJ Web of Conferences
- Vol. 274, 03004
Zooming in on Multiquark Hadrons within QCD Sum-Rule Approaches
Aiming at self-consistent descriptions of multiquark hadrons (such as tetraquarks, pentaquarks, hexaquarks) by means of QCD sum rules, we note that the totality of contributions to two-point or three-point correlation functions that involve, respectively, either two or just a single operator capable of interpolating the particular multiquark under study can be straightforwardly disentangled into two disjoint classes defined by unambiguously identifiable members. The first is formed by so-called multiquark-phile contributions which indeed might support multiquarks. In the case of flavour-exotic tetraquarks, by definition composed of four (anti–) quarks of mutually different flavours, a tetraquark-phile contribution has to exhibit two or more gluon exchanges of appropriate topology. The second consists of contributions evidently not bearing any relation to multiquarks; these must be discarded when studying multiquarks by QCD sum rules. The first class only should enter the “multiquark-adequate” QCD sum rules for exotic hadrons.
- 22 December 2022
- Published by EDP Sciences in EPJ Web of Conferences
- Vol. 274, 03004
Open AccessZooming in on Multiquark Hadrons within QCD Sum-Rule Approaches
Aiming at self-consistent descriptions of multiquark hadrons (such as tetraquarks, pentaquarks, hexaquarks) by means of QCD sum rules, we note that the totality of contributions to two-point or three-point correlation functions that involve, respectively, either two or just a single operator capable of interpolating the particular multiquark under study can be straightforwardly disentangled into two disjoint classes defined by unambiguously identifiable members. The first is formed by so-called multiquark-phile contributions which indeed might support multiquarks. In the case of flavour-exotic tetraquarks, by definition composed of four (anti–) quarks of mutually different flavours, a tetraquark-phile contribution has to exhibit two or more gluon exchanges of appropriate topology. The second consists of contributions evidently not bearing any relation to multiquarks; these must be discarded when studying multiquarks by QCD sum rules. The first class only should enter the “multiquark-adequate” QCD sum rules for exotic hadrons.