Alfred S. Goldhaber’s research while affiliated with State University of New York and other places

What is this page?


This page lists works of an author who doesn't have a ResearchGate profile or hasn't added the works to their profile yet. It is automatically generated from public (personal) data to further our legitimate goal of comprehensive and accurate scientific recordkeeping. If you are this author and want this page removed, please let us know.

Publications (135)


QCD hidden-color hexadiquark in the core of nuclei
  • Article
  • Full-text available

December 2020

·

86 Reads

·

20 Citations

Nuclear Physics A

·

·

·

[...]

·

Hidden-color configurations are a key prediction of QCD with important physical consequences. In this work we examine a QCD color-singlet configuration in nuclei formed by combining six scalar [ud] diquarks in a strongly bound SU(3)C channel. The resulting hexadiquark state is a charge-2, spin-0, baryon number-4, isospin-0, color-singlet state. It contributes to alpha clustering in light nuclei and to the additional binding energy not saturated by ordinary nuclear forces in He4 as well as the alpha-nuclei sequence of interest for nuclear astrophysics. We show that the strongly bound combination of six scalar isospin-0 [ud] diquarks within the nuclear wave function - relative to free nucleons - provides a natural explanation of the EMC effect measured by the CLAS collaboration's comparison of nuclear parton distribution function ratios for a large range of nuclei. These experiments confirmed that the EMC effect; i.e., the distortion of quark distributions within nuclei, is dominantly identified with the dynamics of neutron-proton (“isophobic”) short-range correlations within the nuclear wave function rather than proton-proton or neutron-neutron correlations.

Download

QCD Hidden-Color Hexa-diquark in the Central Core of Nuclei: A Novel Explanation of the EMC Effect

April 2020

·

92 Reads

A central feature of deep inelastic lepton-nucleus scattering is the EMC effect, a distortion of quark distributions within nuclei in the domain 0.3<xB<0.70.3 < x_{B} < 0.7, first measured by the European Muon Collaboration in 1983. The CLAS collaboration recently compared nuclear parton distribution functions for a large range of nuclei and confirmed that the EMC effect is dominantly isophobic; i.e., it could be identified with the dynamics of neutron-proton short-range correlations (SRCs) within the nuclear wave function rather than proton-proton or neutron-neutron SRCs. In this article we analyze the EMC deviation of leading twist nuclear structure functions from nucleon additivity directly in terms of the underlying quark and gluon QCD degrees of freedom. We show that an increased number of scalar isospin-0 [ud] diquarks within the nuclear wavefunction, relative to free nucleons, provides a natural explanation of the isophobic EMC effect. The primary feature is the formation of a novel color-singlet [ud][ud][ud][ud][ud][ud]|[ud][ud][ud][ud][ud][ud]\rangle hexa-diquark state in the nuclear wavefunction. The hexa-diquark state is a charge-2, spin-0, baryon number-4, isospin-0, color singlet state created from 6 strongly bound scalar diquarks. The hexa-diquark may be broken into smaller diquark clusters in the high energy diffractive dissociation of nuclei to final states with multiple color diquark jets. Additional states may be created in the multi-diquark core, e.g., a tetra-diquark with one valence quark, leading to qualitative predictions for the A=3 nuclei targets of the MARATHON experiment.


FIG. 9. The number of partonic collisions in a collision of two strings S 1 and S 2 is assumed to be proportional to the overlap area in the TP, in which the strings are seen as they appear when looked at along the beam. 
FIG. 10. Rhombus overlap area for thin strings. 
FIG. 11. The proton produces a pair in the fool's Intersecting Storage Rings (FISR) frame at the LHC. In this example, the proton plane matches the xy plane. The photon emitted by the proton carries the transverse momentum q T ¼ ðq y ;q z Þ. The figure is simplified by setting q z ¼ 0. Generally, ⃗ q ¼ ðq x ; q y ; q z Þ ¼ ½ð1 − uÞP; q y ; q z Š, and the outgoing proton carries ⃗p 0 ¼ ðp 0 x ; p 0 y ; p 0 z Þ ¼ ðuP; −q y ; −q z Þ. The relative momentum of a quark with respect to an antiquark is ⃗ k, in the rest frame of the pair. The string between quarks has azimuthal angle φ ¼ arctanðk z =k y Þ. For further details, see Sec. IV. 
FIG. 12. Illustration of the parallelogram in the transverse plane, over which the end of impact vector ⃗ b ranges for some fixed values of the strings lengths l 1 and l 2 and their relative azimuthal angle γ in the TP. In almost the entire parallelogram, the overlap area and its eccentricity are the same when the ratios w=l 1 and w=l 2 are negligible. The overlap area is marked in yellow. 
Ridge effect, azimuthal correlations, and other novel features of gluonic string collisions in high energy photon-mediated reactions

June 2018

·

106 Reads

·

5 Citations

Physical Review D

One of the remarkable features of high-multiplicity hadronic events in proton-proton collisions at the LHC is the fact that the produced particles appear as two “ridges”, opposite in azimuthal angle ϕ, with approximately flat rapidity distributions. This phenomenon can be identified with the inelastic collision of gluonic flux tubes associated with the QCD interactions responsible for quark confinement in hadrons. In this paper, we analyze the ridge phenomena when the collision involves a flux tube connecting the quark and antiquark of a high energy real or virtual photon. We discuss gluonic tube string collisions in the context of two examples: electron-proton scattering at a future electron-ion collider or the peripheral scattering of protons accessible at the LHC. A striking prediction of our analysis is that the azimuthal angle of the produced ridges will be correlated with the scattering plane of the electron or proton producing the virtual photon. In the case of ep→eX, the final state X is expected to exhibit maximal multiplicity when the elliptic flow in X is aligned with the electron scattering plane. In the pp→ppX example, the multiplicity and elliptic flow in X are estimated to exhibit correlated oscillations as functions of the azimuthal angle Φ between the proton scattering planes. In the minimum-bias event samples, the amplitude of oscillations is expected to be on the order of 2% to 4% of the mean values. In the events with highest multiplicity, the oscillations can be three times larger than in the minimum-bias event samples.


The Ridge Effect, Azimuthal Correlations, and other Novel Features of Gluonic String Collisions in High Energy Photon-Mediated Reactions

May 2018

·

76 Reads

One of the remarkable features of high-multiplicity hadronic events in proton-proton collisions at the LHC is the fact that the produced particles appear as two "ridges", opposite in azimuthal angle ϕ\phi, with approximately flat rapidity distributions. This phenomena can be identified with the inelastic collision of gluonic flux tubes associated with the QCD interactions responsible for quark confinement in hadrons. In this paper we analyze the ridge phenomena when the collision involves a flux tube connecting the quark and antiquark of a high energy real or virtual photon. We discuss gluonic tube string collisions in the context of two examples: electron-proton scattering at a future electron-ion collider or the peripheral scattering of protons accessible at the LHC. A striking prediction of our analysis is that the azimuthal angle of the produced ridges will be correlated with the scattering plane of the electron or proton producing the virtual photon. In the case of epeXep \to eX, the final state X is expected to exhibit maximal multiplicity when the elliptic flow in X is aligned with the electron scattering plane. In the ppppXpp \to ppX example, the multiplicity and elliptic flow in X are estimated to exhibit correlated oscillations as functions of the azimuthal angle Φ\Phi between the proton scattering planes. In the minimum-bias event samples, the amplitude of oscillations is expected to be on the order of 2 to 4 percent of the mean values. In the events with highest multiplicity, the oscillations can be three times larger than in the minimum-bias event samples.


Dirac Quantization Condition Holds with Nonzero Photon Mass

October 2017

·

79 Reads

·

1 Citation

Dirac in 1931 gave a beautiful argument for the quantization of electric charge, which required only the existence in the universe of one magnetic monopole, because gauge invariance of the interaction between the pole and any charge could hold only if the product of the charge and the pole strength were quantized in half-integer multiples of the reduced Planck constant. However, if the photon had a nonzero mass, implying exponential decrease of the flux out of an electric charge, then Dirac's argument might seem to fail. We demonstrate that the result still should hold. The key point is that magnetic charge, unlike electric charge, cannot be screened, so that on any surface enclosing the pole Dirac's string, or equally the Wu-Yang gauge shift, must be present, and to make either of these invisible to charged particles the quantization condition is required.


Fig. 4: Prediction of meson and baryon Regge spectroscopy from AdS/QCD, light-front holography, and superconformal algebra. The predictions for the meson and baryon mass spectra have the form M 2 M = 4κ 2 (n + L M ) for mesons and M 2 B = 4κ 2 (n + L B + 1) for baryons; i.e., universal Regge slopes in the principal quantum number n and orbital angular momentum L for both mesons and baryons. The baryons have a quark plus scalar diquark structure with relative orbital angular momentum L B. Superconformal algebra, together with LF holography, predicts the equality of meson and baryon masses for L M = L B + 1. 
Ridge Production in High-Multiplicity Hadronic Ultra-Peripheral Proton-Proton Collisions

August 2017

·

52 Reads

An unexpected result at the RHIC and the LHC is the observation that high-multiplicity hadronic events in heavy-ion and proton-proton collisions are distributed as two "ridges", approximately flat in rapidity and opposite in azimuthal angle. We propose that the origin of these events is due to the inelastic collisions of aligned gluonic flux tubes that underly the color confinement of the quarks in each proton. We predict that high-multiplicity hadronic ridges will also be produced in the high energy photon-photon collisions accessible at the LHC in ultra-peripheral proton-proton collisions or at a high energy electron-positron collider. We also note the orientation of the flux tubes between the qqˉq \bar q of each high energy photon will be correlated with the plane of the scattered proton or lepton. Thus hadron production and ridge formation can be controlled in a novel way at the LHC by observing the azimuthal correlations of the scattering planes of the ultra-peripheral protons with the orientation of the produced ridges. Photon-photon collisions can thus illuminate the fundamental physics underlying the ridge effect and the physics of color confinement in QCD.





Possible multiparticle ridge-like correlations in very high multiplicity proton-proton collisions

August 2013

·

45 Reads

·

70 Citations

Physics Letters B

The CMS collaboration at the LHC has reported a remarkable and unexpected phenomenon in very high-multiplicity high energy proton-proton collisions: a positive correlation between two particles produced at similar azimuthal angles, spanning a large range in rapidity. We suggest that this "ridge"-like correlation may be a reflection of the rare events generated by the collision of aligned flux tubes connecting the valence quarks in the wave functions of the colliding protons. The "spray" of particles resulting from the approximate line source produced in such inelastic collisions then gives rise to events with a strong correlation between particles produced over a large range of both positive and negative rapidity. We suggest an additional variable that is sensitive to such a line source which is related to a commonly used measure, ellipticity.


Citations (61)


... MeV. We show that excitation and decay of the recently proposed QCD hiddencolor Fock state within the 4 He nuclear wavefunction [30] provides a viable and compelling explanation of the ATOMKI phenomenon as well as a clear set of experimental predictions. The model acts in all A 4 nuclei and explains why the X17 signal has only been observed in α-nuclei. ...

Reference:

Quantum chromodynamics resolution of the ATOMKI anomaly in He 4 nuclear transitions
QCD hidden-color hexadiquark in the core of nuclei

Nuclear Physics A

... Despite the huge theoretical and experimental effort, the ridge effect in proton-proton collisions is still not fully understood [18][19][20] despite some recent progress [21][22][23]. At present, most of the possible explanations in the literature (for a summary, see Ref. [24]) involve either the color glass condensate (CGC) framework [25][26][27] and gluonic flux tubes [28,29] or hydrodynamic flow [30,31], while numerous works offer various descriptions of possible mechanisms responsible for the ridge effect, see for example Refs. [32][33][34][35][36][37][38][39][40][41][42][43][44][45][46] and references therein. ...

Ridge effect, azimuthal correlations, and other novel features of gluonic string collisions in high energy photon-mediated reactions

Physical Review D

... One way of arriving at the condition in (19) is by requiring that the Aharonov-Bohm (AB) phase [10] associated with a charge q moving in the background vector potential A (0) ± be undetectable i.e. that the AB phase be some integer multiple of 2π [8,11]. However, now the the string singularity is not only a feature of the 3-vector potential, but is also a feature of the magnetic field. ...

Dirac Quantization Condition Holds with Nonzero Photon Mass

... Magnetic monopoles can be included in a theory as elementary particles [2][3][4][5][6], or can appear as solitonic excitations in a wide class of nonabelian gauge theories [7,8]. This work focuses primarily on solitonic monopoles, though the issue of finite size corrections is still present for elementary monopoles due to quantum effects [9,10]. In some models, the existence of dualities [11] means that the distinction between elementary and solitonic excitations is not well defined: in such theories, our results may also apply to elementary particles. ...

Magnetic monopole search, past and present
  • Citing Article
  • June 2017

Physics Today

... Gravitational effects on the monopole production are less studied, but one naively expects that the rate receives corrections when the curvature radius of the spacetime is smaller than R; in a 1 If there are additional monopole producing processes such as a thermal production [28], then our bound becomes tighter. 2 The classical radius of a vanilla 't Hooft-Polyakov monopole is of (2.5) [29]. It has been claimed that elementary monopoles should also have a similar spatial extension [30][31][32]; one simple argument is that the classical point-particle picture should break down at distances shorter than (2.5) since otherwise the sum of the rest energy and potential energy of a monopole-antimonopole pair can become negative and render the vacuum unstable. ...

Monopoles and Gauge Theories
  • Citing Chapter
  • January 1983

... They assume two counter-streaming fluids corresponding to the constituent nucleons of the incoming collision partners as in Refs. 19,20 , and a third source (fireball) in the midrapidity region that is associated with a fluid which is net-baryon free. ...

Relativistic two-fluid model of nucleus-nucleus collisions
  • Citing Article
  • June 1978

Physical Review C

... Topological defects play an important role in several different context of physical interest, and likewise can be produced within a variety of different scenarios, including during phase transitions in the early Universe [1142], or associated to the spontaneous breaking of symmetries [1143][1144][1145][1146]. For example, global monopoles can arise in association to the breaking of a global O(3) symmetry down to a U (1) subgroup (this can be realized for instance with a triplet of scalar fields ϕ i ), and their stability has been studied in various works [1147][1148][1149]. The gravitational field associated to a Schwarzschild BH carrying a global monopole charge was first studied in Refs. ...

Collapse of a ‘‘global monopole’’
  • Citing Article
  • November 1989

Physical Review Letters

... At present, most of the possible explanations in the literature (for a summary, see Ref. [24]) involve either the color glass condensate (CGC) framework [25][26][27] and gluonic flux tubes [28,29] or hydrodynamic flow [30,31], while numerous works offer various descriptions of possible mechanisms responsible for the ridge effect, see for example Refs. [32][33][34][35][36][37][38][39][40][41][42][43][44][45][46] and references therein. ...

Possible multiparticle ridge-like correlations in very high multiplicity proton-proton collisions
  • Citing Article
  • August 2013

Physics Letters B