What is he best known for?
The fields of study Shao-Ming Fei is best known for:
- Quantum mechanics
- Quantum entanglement
- Quantum state
Shao-Ming Fei performs integrative Quantum mechanics and Observable research in his work.
His Quantum study often links to related topics such as Multipartite.
Shao-Ming Fei incorporates Quantum entanglement and Qubit in his studies.
Shao-Ming Fei performs integrative study on Qubit and Quantum entanglement in his works.
Shao-Ming Fei applies his multidisciplinary studies on Statistical physics and Theoretical physics in his research.
While working in this field, he studies both Theoretical physics and Statistical physics.
His research is interdisciplinary, bridging the disciplines of Upper and lower bounds and Mathematical analysis.
His Upper and lower bounds study frequently links to adjacent areas such as Mathematical analysis.
Graph is often connected to Theoretical computer science in his work.
His most cited work include:
- Concurrence of Arbitrary Dimensional Bipartite Quantum States (227 citations)
- Quantum discord and geometry for a class of two-qubit states (159 citations)
- A note on invariants and entanglements (154 citations)
What are the main themes of his work throughout his whole career to date
Shao-Ming Fei performs integrative study on Quantum mechanics and Mathematical physics.
His study ties his expertise on Qubit together with the subject of Quantum.
In his papers, Shao-Ming Fei integrates diverse fields, such as Qubit and Quantum entanglement.
He integrates several fields in his works, including Quantum entanglement and Quantum state.
His Quantum state study frequently links to related topics such as Quantum.
Shao-Ming Fei connects Statistical physics with Theoretical physics in his research.
Shao-Ming Fei connects Theoretical physics with Statistical physics in his study.
His Mathematical analysis study frequently draws connections to other fields, such as Upper and lower bounds.
His research on Upper and lower bounds often connects related topics like Mathematical analysis.
Shao-Ming Fei most often published in these fields:
- Quantum mechanics (94.93%)
- Quantum (88.94%)
- Quantum entanglement (58.99%)
What were the highlights of his more recent work (between 2019-2022)?
- Quantum (100.00%)
- Quantum mechanics (100.00%)
- Quantum entanglement (61.54%)
In recent works Shao-Ming Fei was focusing on the following fields of study:
The Squashed entanglement portion of his research involves studies in Multipartite entanglement and Entanglement witness.
He connects Entanglement witness with Squashed entanglement in his study.
In most of his Quantum studies, his work intersects topics such as Quantum information.
Shao-Ming Fei combines Quantum mechanics and Observable in his research.
In his study, Shao-Ming Fei carries out multidisciplinary Observable and Quantum mechanics research.
Many of his studies involve connections with topics such as Multipartite and Quantum entanglement.
His study deals with a combination of Statistical physics and Theoretical physics.
While working in this field, he studies both Theoretical physics and Statistical physics.
Shao-Ming Fei merges many fields, such as Qubit and Quantum entanglement, in his writings.
Between 2019 and 2022, his most popular works were:
- Sharing quantum nonlocality and genuine nonlocality with independent observables (24 citations)
- A generalized multipath delayed-choice experiment on a large-scale quantum nanophotonic chip (14 citations)
- Impossibility of masking a set of quantum states of nonzero measure (14 citations)
In his most recent research, the most cited works focused on:
- Quantum mechanics
- Quantum entanglement
- Quantum state
His research in Prime (order theory) tackles topics such as Combinatorics which are related to areas like Topology (electrical circuits).
His Topology (electrical circuits) study frequently intersects with other fields, such as Combinatorics.
He works mostly in the field of Twist, limiting it down to topics relating to Geometry and, in certain cases, Euclidean geometry.
He combines Euclidean geometry and Geometry in his studies.
Quantum teleportation and Teleportation are inherently bound to his Quantum channel studies.
In his works, he undertakes multidisciplinary study on Quantum teleportation and Quantum channel.
Much of his study explores Quantum relationship to Teleportation.
His research brings together the fields of Alice and Bob and Quantum mechanics.
His study in Quantum extends to Alice and Bob with its themes.
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