Related Experiment Video
Updated: Apr 6, 2026

06:42
Generation and Coherent Control of Pulsed Quantum Frequency Combs
Published on: June 8, 2018
9.8K
Could the X(3915) and the X(3930) Be the Same Tensor State?
Zhi-Yong Zhou1,2, Zhiguang Xiao2,3, Hai-Qing Zhou1,2
1Department of Physics, Southeast University, Nanjing 211189, People's Republic of China.
Physical Review Letters
|July 25, 2015
Summary
The X(3915) resonance is likely a J(PC)=2(++) state, not J(PC)=0(++), and may be the same as the X(3930). This finding aids understanding of charmoniumlike resonances.
Area of Science:
- High Energy Physics
- Particle Physics
- Quantum Chromodynamics
Background:
- The Particle Data Group classifies the X(3915) resonance as J(PC)=0(++).
- Previous analyses, such as by BABAR, assumed helicity-2 dominance for tensor resonances.
- Understanding charmoniumlike resonances is crucial for advancing beyond the Standard Model.
Purpose of the Study:
- To re-evaluate the quantum numbers of the X(3915) resonance.
- To investigate the nature of charmoniumlike states, including the X(3915) and X(3930).
- To explore the composition of tensor resonances and their production mechanisms.
Main Methods:
- Combined amplitude analysis of experimental data from γγ→DD̅ and γγ→J/ψω processes.
- Investigating different spin-parity assignments for the X(3915) resonance.
- Analyzing the helicity contributions to the resonance amplitudes.
Main Results:
- The data strongly favor the X(3915) being a J(PC)=2(++) state, not J(PC)=0(++).
- The X(3915) and X(3930) resonances are likely the same J(PC)=2(++) state.
- A significant helicity-0 contribution is preferred over helicity-2 dominance for this tensor resonance.
Conclusions:
- The X(3915) resonance's properties are reinterpreted as J(PC)=2(++), suggesting it is identical to the X(3930).
- The dominance of helicity-0 contribution implies potential non-qq̅ components in this tensor state.
- These findings offer new insights into charmoniumlike resonances and their underlying physics.
More Related Videos
Related Concept Videos
Scalar and Vector Triple Products
4.8K
Two vectors can be multiplied using a scalar product or a vector product. The resultant of a scalar product is scalar, while with vector products, the resultant is a vector. These rules of the scalar or vector product between two vectors can be applied to multiple vectors to obtain meaningful combinations. The scalar triple product is the dot product of a vector with the cross product of two vectors.
The scalar triple product is the dot product of a vector with the cross product of two vectors....
The scalar triple product is the dot product of a vector with the cross product of two vectors....
4.8K
Cartesian Vector Notation
1.8K
Cartesian vector notation is a valuable tool in mechanical engineering for representing vectors in three-dimensional space, performing vector operations such as determining the gradient, divergence, and curl, and expressing physical quantities such as the displacement, velocity, acceleration, and force. By using Cartesian vector notation, engineers can more easily analyze and solve problems in various areas of mechanical engineering, including dynamics, kinematics, and fluid mechanics. This...
1.8K
Inertia Tensor
1.3K
The concept of the inertia tensor is employed to depict the mass distribution and rotational inertia of a solid or rigid object. This tensor is expressed through a three-by-three matrix. Each component within this matrix corresponds to varying moments of inertia about specific axes.
The diagonal components of the inertia tensor matrix represent the moments of inertia concerning the principal axes of the object. These primary axes are defined as the axes where the object experiences the least...
The diagonal components of the inertia tensor matrix represent the moments of inertia concerning the principal axes of the object. These primary axes are defined as the axes where the object experiences the least...
1.3K
Cartesian Form for Vector Formulation
1.2K
The Cartesian form for vector formulation is a process to calculate the moment of force using the position and force vectors. The moment of force is defined as the cross-product of these vectors, making it a vector quantity. The Cartesian form of the position and force vectors involves unit vectors, which can be used to express the cross-product in determinant form.
1.2K
Scalar Notation
1.2K
Scalar notation is a useful method for simplifying calculations involving vectors. When vectors are added or subtracted, their components can be added or subtracted separately using scalar notation. For instance, force, a vector quantity, can be broken down into its x and y components, called rectangular components, and then the magnitude and direction of these components can be determined using trigonometric functions.
Consider a man pulling a rope from a hook in the northeast direction. The...
Consider a man pulling a rope from a hook in the northeast direction. The...
1.2K
Scalar and Vectors
2.5K
In mechanics, commonly used terms like force, speed, velocity, and work can be classified as either scalar or vector quantities. A scalar is a physical quantity that can be described by its magnitude alone and does not require any directional components. Examples of scalar quantities are mass, area, and length.
Scalar quantities with the same physical units can be added or subtracted according to the usual algebra rules for numbers. For example, a class ending 10 min earlier than 50 min lasts...
Scalar quantities with the same physical units can be added or subtracted according to the usual algebra rules for numbers. For example, a class ending 10 min earlier than 50 min lasts...
2.5K

