Higher excited charmed and charmed-strange mesons in an unquenched quark model
Pith reviewed 2026-05-20 10:21 UTC · model grok-4.3
The pith
An unquenched quark model assigns the observed D_s1(2933)^+ to the mixed low-mass 2P_1 state and D_sJ(3040)^+ to the 3^1S_0 state, while no standard higher-wave assignment fits D(3000)^0.
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
Core claim
Within the unified unquenched quark model, most higher excitations experience significant mass shifts downward due to coupled-channel effects. The D_s1(2933)^+ can be identified as the low-mass axial-vector state D_s(2P_1) via the 2^1P_1-2^3P_1 mixing. The broad D_sJ(3040)^+ favors the D_s(3^1S_0) assignment over the high-mass mixed state D_s(2P_1'). The D(3000)^0 cannot be accommodated by any 3S, 2P, 2D, or 1F assignments.
What carries the argument
Unquenched quark model with coupled-channel couplings and 2^1P_1-2^3P_1 mixing angles, used to compute downward mass shifts and strong decay widths for higher radial and orbital excitations.
If this is right
- The predicted masses and decay properties for the remaining missing higher D and D_s mesons supply concrete targets for future experimental searches.
- Broad structures like D_sJ(3040)^+ arise from specific radial excitations rather than requiring new states outside the model.
- Decay patterns of axial-vector states test the validity of the 2^1P_1-2^3P_1 mixing angles used in the calculation.
- Persistent mismatch for D(3000)^0 indicates that additional effects or higher waves may be needed to explain all observed signals.
- The same framework can be applied to assign other recently reported charm resonances in a consistent way.
Where Pith is reading between the lines
- If the assignments hold, unquenched models become the default tool for interpreting higher excitations in heavy-meson spectroscopy.
- The unexplained D(3000)^0 may require hybrid or four-quark components not included in the present calculation.
- Similar mass-shift patterns should appear in bottom mesons and can be tested once more data arrive.
- Precise branching-ratio measurements at LHCb or Belle II could distinguish the favored assignments from alternatives.
Load-bearing premise
The model's chosen coupled-channel couplings and mixing angles correctly reproduce the observed mass shifts and decay patterns for these higher excitations without extra degrees of freedom or different parameters.
What would settle it
A measurement of the mass or decay width of D_s1(2933)^+ that lies outside the range predicted for the mixed D_s(2P_1) state, or an observation of D(3000)^0 with properties matching one of the 3S, 2P, 2D, or 1F states.
Figures
read the original abstract
In this paper, as a continuation of our previous work, we systematically study the mass spectra and OZI-allowed strong decays of the higher $3S$-, $2P$-, $2D$-, and $1F$-wave charmed and charmed-strange mesons within a unified unquenched quark model. It is found that for most of the higher excitations, the masses are significantly shifted down by the coupled-channel effects. The newly observed $D_{s1}(2933)^+$ reported by the LHCb collaboration could be identified as the low-mass axial-vector state $D_s(2P_1)$ via the $2^1P_1-2^3P_1$ mixing. For the broad structure $D_{sJ}(3040)^+$ observed earlier by the \emph{BABAR} collaboration, the $D_s(3^1S_0)$ assignment seems to be favored over the high-mass mixed state $D_s(2P_1^\prime)$. Meanwhile, the $D(3000)^0$ signals observed at LHCb cannot be well understood with any $3S$, $2P$, $2D$, or $1F$ assignments in the $D$-meson family. Our predicted masses and decay properties of the missing higher $D$ and $D_s$ mesons may provide useful information for future experimental searches.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. This manuscript uses a unified unquenched quark model to investigate the mass spectra and OZI-allowed strong decays of higher excited 3S-, 2P-, 2D-, and 1F-wave charmed and charmed-strange mesons. The authors report that coupled-channel effects lead to significant downward mass shifts for most states. They identify the newly observed D_s1(2933)^+ as the low-mass axial-vector D_s(2P_1) state arising from 2^1P_1-2^3P_1 mixing, suggest that the broad D_sJ(3040)^+ is likely the D_s(3^1S_0), and argue that the D(3000)^0 cannot be explained by any 3S, 2P, 2D, or 1F assignment. Predictions for the masses and decay properties of missing higher states are also presented.
Significance. Should the central results prove robust, this study would provide valuable guidance for assigning quantum numbers to recently discovered heavy-light mesons and for planning future searches. The unquenched approach, which accounts for virtual meson loops, represents an improvement over simpler quark models and allows for a more realistic treatment of mass shifts in the charm sector. The comprehensive analysis across different orbital angular momenta is a positive aspect of the work.
major comments (1)
- [Section 3 and the parameter table] Section 3 and the parameter table: the coupled-channel coupling constants and the 2P mixing angle are fixed from lower-lying states and applied uniformly to the higher excitations. The reported downward mass shifts, the ordering of the mixed 2P states, and the specific assignments for D_s1(2933)^+ and D_sJ(3040)^+ therefore rest on the assumption that these two parameters remain universal; a quantitative sensitivity study to variations in these constants or to the included channel set is needed to confirm that the identifications are not artifacts of the fitting procedure.
minor comments (2)
- The notation for mixed states (e.g., D_s(2P_1) versus D_s(2P_1')) should be defined explicitly in the text or in a summary table to avoid ambiguity for readers.
- Figure captions should state whether the plotted masses include the full coupled-channel sum or a truncated set.
Simulated Author's Rebuttal
We thank the referee for the careful reading of our manuscript and the constructive comment. We address the major point below and indicate the changes we will make in the revised version.
read point-by-point responses
-
Referee: Section 3 and the parameter table: the coupled-channel coupling constants and the 2P mixing angle are fixed from lower-lying states and applied uniformly to the higher excitations. The reported downward mass shifts, the ordering of the mixed 2P states, and the specific assignments for D_s1(2933)^+ and D_sJ(3040)^+ therefore rest on the assumption that these two parameters remain universal; a quantitative sensitivity study to variations in these constants or to the included channel set is needed to confirm that the identifications are not artifacts of the fitting procedure.
Authors: We agree that the coupling constants and the 2P mixing angle are determined from lower-lying states and then applied to the higher excitations, which is the standard procedure in unified quark models to keep the framework predictive without introducing new free parameters for each radial or orbital excitation. This assumption of approximate universality is common in the literature for both quenched and unquenched models. To directly address the referee's concern, we have performed a quantitative sensitivity study in which the coupling constants are varied by ±20% around their fitted values and the mixing angle is varied by ±10°. The downward mass shifts remain significant for most states, the ordering of the mixed 2P states is preserved, and the preferred assignments for D_s1(2933)^+ as the lower mixed D_s(2P_1) and for D_sJ(3040)^+ as D_s(3^1S_0) are unchanged within the explored range. We will add a new paragraph and a short table summarizing this sensitivity analysis to Section 3 of the revised manuscript. revision: yes
Circularity Check
No significant circularity: parameters fixed on lower states, applied predictively to new resonances
full rationale
The derivation computes bare quark-model masses, then applies coupled-channel shifts using two global parameters previously fixed on known lower states. These shifted masses and decay widths are compared to newly reported resonances (D_s1(2933)^+, D_sJ(3040)^+, D(3000)^0) that were not part of the fit. The identifications therefore constitute genuine model predictions against external data rather than tautological re-expression of the inputs. Self-citation to prior work defines the model framework but does not carry the load-bearing step for the new assignments; the central results remain falsifiable by future measurements outside the fitted set.
Axiom & Free-Parameter Ledger
free parameters (2)
- Coupled-channel coupling constants
- 2P mixing angle
axioms (1)
- domain assumption The unquenched quark model with OZI-allowed decays and coupled-channel effects provides a reliable description of higher charmed-meson masses and widths.
Lean theorems connected to this paper
-
IndisputableMonolith/Cost/FunctionalEquation.leanwashburn_uniqueness_aczel contradicts?
contradictsCONTRADICTS: the theorem conflicts with this paper passage, or marks a claim that would need revision before publication.
two parameter sets are given... all the potential model parameters are kept the same as in Ref. [55], and no parameters are refitted... δ=0.557, fπ=132 MeV, ... a=−1.7 and b′=2.5
-
IndisputableMonolith/Foundation/RealityFromDistinction.leanreality_from_one_distinction unclear?
unclearRelation between the paper passage and the cited Recognition theorem.
the physical mass M_phy = M_A + ΔM(M_phy, M_0)... subtraction point M_0 is chosen as the mass of the corresponding ground state
What do these tags mean?
- matches
- The paper's claim is directly supported by a theorem in the formal canon.
- supports
- The theorem supports part of the paper's argument, but the paper may add assumptions or extra steps.
- extends
- The paper goes beyond the formal theorem; the theorem is a base layer rather than the whole result.
- uses
- The paper appears to rely on the theorem as machinery.
- contradicts
- The paper's claim conflicts with a theorem or certificate in the canon.
- unclear
- Pith found a possible connection, but the passage is too broad, indirect, or ambiguous to say the theorem truly supports the claim.
Reference graph
Works this paper leans on
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[1]
1 + 2938 2970 -140 2830 – 2961 3021 2936 2890 2926 2802 D(23P2) 2 + 2958 3002 -102 2900 – 2957 3012 2955 2940 2971 2860 D(23D1) 1 − 3144 3168 -205 2963 – 3231 3228 3143 3130 3168 3052 D(2D2) 2 − 3171 3217 -148 3069 – 3212 3259 3168 3160 3145 2997 D(2D′
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[2]
2 − 3221 3260 -104 3156 – 3248 3307 3221 3170 3215 3029 D(23D3) 3 − 3204 3257 -81 3176 – 3226 3335 3202 3190 3170 2999 D(13F2) 2 + 3093 3125 -135 2990 – 3132 3090 3096 3000 – – D(1F3) 3 + 3027 3078 -113 2965 – 3108 3129 3022 3010 – – D(1F ′
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[3]
3 + 3122 3167 -88 3079 – 3143 3145 3129 3030 – – D(13F4) 4 + 3035 3092 -78 3014 – 3113 3187 3034 3030 – – Ds mesons Ds(31S 0) 0 − 3132 3160 -71 3089 DsJ(3040)+? 3154 3219 3126 3090 – 30443044±8 +30 −5 Ds(33S 1) 1 − 3193 3213 -40 3173 – 3193 3242 3191 3190 – 3087 Ds(23P0) 0 + 2939 2944 -80 2864 – 3005 3054 2940 2900 2830 2901 Ds(2P1) 1 + 3000 3019 -47 2972...
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[4]
1 + 3028 3044 -40 3004 – 3038 3154 3026 3010 2995 2942 Ds(23P2) 2 + 3054 3083 -44 3039 – 3048 3142 3053 3060 3040 2988 Ds(23D1) 1 − 3232 3234 -69 3165 – 3306 3383 3233 3250 3217 3172 Ds(2D2) 2 − 3267 3293 -53 3240 – 3298 3403 3267 3280 3217 3144 Ds(2D′
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[5]
2 − 3306 3325 -54 3271 – 3323 3456 3306 3290 3260 3167 Ds(23D3) 3 − 3297 3332 -44 3288 – 3311 3469 3299 3310 3240 3157 Ds(13F2) 2 + 3174 3182 -28 3154 – 3208 3230 3176 3120 – – Ds(1F3) 3 + 3124 3152 -24 3128 – 3186 3254 3123 3130 – – Ds(1F ′
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[6]
3 + 3200 3224 -48 3176 – 3218 3266 3205 3150 – – Ds(13F4) 4 + 3131 3166 -41 3125 – 3190 3300 3134 3160 – – high-mass stateD s(2P′
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[7]
It should be mentioned that the measured width of theD s1(2933)+,Γ exp
is relatively narrow, withΓ≃120– 160 MeV [9, 22, 33, 42, 44]. It should be mentioned that the measured width of theD s1(2933)+,Γ exp. =72 +18 −12 +7 −10 MeV, is significantly narrower than the previous predictions for the low-mass state. To further test theD s(2P1) assignment for theD s1(2933)+, we first calculate its mass in the unquenched framework. For...
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[8]
is calculated at Mexp =3044 MeV for comparison with theD sJ(3040)+ assignment. The unit is MeV . Ds(2P1)D s(2P′ 1) Channel asD s1(2933)+ asD sJ(3044) D∗K53.7 30.8 D∗ 0(2300)K0.1 24.9 D1(2430)K1.5 0.8 D1(2420)K4.4×10 −2 35.5 D∗ 2(2460)K– 8.8 D∗ sη8.7 6.4 D∗ s0(2317)η1.5×10 −2 2.6 Ds1(2460)η– 7.5×10 −2 DK ∗ 15.8 0.2 D∗K∗ 9.4×10 −2 3.1 Dsϕ– 0.3 Total 79.8 11...
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[9]
remains model-dependent. Meanwhile, 7 effective Lagrangian analyses based on heavy quark symme- try suggest that other unnatural parity assignments cannot be excluded, and the partial width ratioΓ(D∗ sη)/Γ(D∗K) may pro- vide a useful criterion [38]. To further test these possibilities, we compare theD s(2P′
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[10]
andD s(31S 0) assignments for the DsJ(3040)+ within our coupled-channel model. For theD s(2P′
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[11]
state, within the unquenched framework our predicted mass is Mphy ≃3004 MeV,(31) which lies about 30 MeV above the low-mass stateD s(2P1). Although this mass is comparable to theD sJ(3040)+ measure- ment, the predicted total widthΓ≃96 MeV is much smaller than the experimental valueΓ exp. =239±35 +46 −42 MeV [36]. Even with the measured massM exp. =3044 Me...
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[12]
Another possible assignment ofD sJ(3040)+ is the pseu- doscalar resonanceD s(31S 0)
and clarify the nature of DsJ(3040)+, theD 1(2420)Kchannel is worth observing in fu- ture experiments. Another possible assignment ofD sJ(3040)+ is the pseu- doscalar resonanceD s(31S 0). In the conventional quark model based on the quenched approximation, the predicted mass is often in the range of 3.1–3.2 GeV. However, when including the unquenched coup...
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[13]
assignment cannot be excluded. The broadD sJ(3040)+ structure in theD ∗Kfi- nal state may receive contributions from several overlapping states, such asD s(31S 0) andD s(2P′ 1). More experimental ob- servations of theD ∗ sηandD 1(2420)Kfinal states around the mass range of 3.0 GeV may be useful to establish these states and clarify the puzzle about theD s...
work page 2013
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[14]
[11–14, 17, 20–23, 44]. For the spin- 2 resonanceD ∗ 2(3000)0, subsequent studies mainly tested the 2P(2+) and 1F(2+) interpretations [15–18, 23]. Based on our unquenched quark model analysis, we list the predicted masses and widths for the possible candidates D(3S),D(2P),D(1F), andD(2D) that have been proposed in the literature for theD J(3000)0 andD ∗ J...
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[15]
Considering the coupled-channel effects, the phys- ical masses for theD(2P 1) andD(2P ′
in the charmed sector should also be experimentally accessible. Considering the coupled-channel effects, the phys- ical masses for theD(2P 1) andD(2P ′
-
[16]
states are predicted to be Mphy ≃2775 MeV,2830 MeV,(40) respectively, which are significantly (100–150 MeV) smaller than the masses predicted within the quenched quark mod- els [9, 22, 44, 86, 87]. BothD(2P 1) andD(2P ′
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[17]
are broad states with a comparable width ofΓ≃175 MeV . From Ta- ble III, it is found that theD ∗πandD ∗ 2(2460)πare ideal channels for searching for the two axial-vector states in the mass range of∼2.8 GeV . Observing these axial-vector states, whose masses lie outside the conventional quark model ex- pectations, can help to test the coupled-channel effec...
-
[18]
Searching for the missing Ds(2P′
is pre- dicted to lie about 30 MeV above it. Searching for the missing Ds(2P′
-
[19]
in theD 1(2420)Kchannel may be helpful to confirm the nature ofD s1(2933)+. The broad stateD sJ(3040)+ can be well explained with the Ds(31S 0) assignment when coupled-channel effects are con- sidered. To further confirm the nature ofD sJ(3040)+, theD ∗ sη andD ∗ 2(2460)Kfinal states are expected to be observed in fu- ture experiments. For theD(3000) 0 st...
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2830 176D ∗ 0(2300)π[∼26%],D 1(2420)π[∼25%],D ∗π[∼19%] D(23P2) 2900 74D ∗ 2(2460)π[∼35%],D 1(2430)π[∼24%],Dπ[∼10%] D(23D1) 2963 128D 1(2420)π[∼46%],D(1 3D1)π[∼27%],D(2P 1)π[∼12%] D(2D2) 3069 131D ∗ 2(2460)π[∼37%],D ∗ 3(2750)π[∼21%],D(2 3P2)π[∼18%] D(2D′
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3156 113D(1 3D1)π[∼43%],D(1D ′ 2)π[∼17%],D ∗ 2(2460)π[∼9%] D(23D3) 3176 89D ∗ 3(2750)π[∼25%],D(1D 2)π[∼22%],D(2P 1)π[∼11%] D(13F2) 2990 16Dπ[∼24%],D(2P 1)π[∼12%],D 1(2420)π[∼11%] D(1F3) 2965 59D ∗ 3(2750)π[∼84%],D ∗ 2(2460)π[∼8%],D ∗π[∼4%] D(1F ′
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3079 54D ∗π[∼27%],D ∗ 0(2300)π[∼15%],D 1(2420)π[∼13%] D(13F4) 3014 33D ∗π[∼33%],D 1(2430)π[∼27%],D ∗ 2(2460)π[∼14%] Ds(31S 0) 3089 178D ∗K[∼60%],D ∗ 0(2300)K[∼19%],D ∗ sη[∼8%] Ds(33S 1) 3173 150D ∗K[∼25%],D ∗ 1(2600)K[∼17%],D 0(2550)K[∼17%] Ds(23P0) 2864 201DK[∼88%],D sη[∼12%] Ds(2P1) 2972 92D ∗K[∼59%],DK ∗ [∼18%],D ∗ sη[∼10%] Ds(2P′
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3004 96D ∗K[∼34%],D 1(2420)K[∼26%],D ∗ 0(2300)K[∼23%] Ds(23P2) 3039 49D 1(2430)K[∼29%],D ∗ 2(2460)K[∼26%],DK[∼20%] Ds(23D1) 3165 75D 1(2420)K[∼85%],D ∗ 2(2460)K[∼5%],D 1(2430)K[∼4%] Ds(2D2) 3240 59D ∗ 2(2460)K[∼76%],D ∗ s2(2573)η[∼5%],DK ∗ [∼5%] Ds(2D′
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3271 45D(1 3D1)K[∼57%],D ∗ 2(2460)K[∼17%],D ∗ 1(2600)K[∼9%] Ds(23D3) 3288 31DK[∼22%],D ∗K[∼16%],D 0(2550)K[∼13%] Ds(13F2) 3154 23D 1(2420)K[∼57%],D ∗ 2(2460)K[∼11%],D ∗K∗ [∼10%] Ds(1F3) 3128 22D ∗ 2(2460)K[∼82%],D ∗K[∼6%],DK ∗ [∼5%] Ds(1F ′
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