The production yields of the orbitally excited charm-strange mesons and were measured for the first time in proton-proton (pp) collisions at a center-of-mass energy of with the ALICE experiment at the LHC. The and mesons were measured at midrapidity ( ) in minimum-bias and high-multiplicity pp collisions in the transverse-momentum interval . Their production yields relative to the ground-state yield were found to be compatible between minimum-bias and high-multiplicity collisions, as well as with previous measurements in and collisions. The measured and yield ratios are described by statistical hadronization models and can be used to tune the parameters governing the production of excited charm-strange hadrons in Monte Carlo generators, such as 8. 
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                    This content will become publicly available on December 10, 2025
                            
                            Infinite quantum signal processing
                        
                    
    
            Quantum signal processing (QSP) represents a real scalar polynomial of degree using a product of unitary matrices of size , parameterized by real numbers called the phase factors. This innovative representation of polynomials has a wide range of applications in quantum computation. When the polynomial of interest is obtained by truncating an infinite polynomial series, a natural question is whether the phase factors have a well defined limit as the degree . While the phase factors are generally not unique, we find that there exists a consistent choice of parameterization so that the limit is well defined in the space. This generalization of QSP, called the infinite quantum signal processing, can be used to represent a large class of non-polynomial functions. Our analysis reveals a surprising connection between the regularity of the target function and the decay properties of the phase factors. Our analysis also inspires a very simple and efficient algorithm to approximately compute the phase factors in the space. The algorithm uses only double precision arithmetic operations, and provably converges when the norm of the Chebyshev coefficients of the target function is upper bounded by a constant that is independent of . This is also the first numerically stable algorithm for finding phase factors with provable performance guarantees in the limit . 
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                            - Award ID(s):
- 2016245
- PAR ID:
- 10589797
- Publisher / Repository:
- Quantum
- Date Published:
- Journal Name:
- Quantum
- Volume:
- 8
- ISSN:
- 2521-327X
- Page Range / eLocation ID:
- 1558
- Format(s):
- Medium: X
- Sponsoring Org:
- National Science Foundation
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