In this paper, motivated by the usefulness of tensor networks to quantum information theory for the progress in study of entanglement in quantum many-body systems, we apply the hexagon tensor network algorithms in terms of Holland’s theory to study the weight allocation and dynamic problems in weighted quantum secret sharing that are not well solved by existing approaches with near-term devices and avoid the instability in the allocation of participants. To be exact, the variety of matrix product state representation of any quantum many-body state can be used to realize dynamic quantum state secret sharing
In the (t, n) threshold quantum secret sharing scheme, it is difficult to ensure that internal parti...
Determining the properties of quantum many-body systems is a central challenge in modern physics. Be...
A tree tensor network variational method is proposed to simulate quantum many-body systems with glob...
Understanding and classifying phases of matter is a vast and important area of research in modern ph...
Abstract Tensor Networks are non-trivial representations of high-dimensional tensors, originally des...
By taking inspiration from the backflow transformation for correlated systems, we introduce a novel ...
ii Quantum secret sharing concerns secure and reliable distribution of classical or quantum informat...
We consider a matrix approximation problem arising in the study of entanglement in quantum physics. ...
We present a polynomial time algorithm to approximately scale tensors of any format to arbitrary pre...
Exact many-body quantum problems are known to be computationally hard due to the exponential scaling...
Theory of quantum many-body systems plays a key role in understanding the properties of phases of ma...
The research work in this thesis is based on strongly interacting quantum lattice systems. The bigge...
Generative modeling, which learns joint probability distribution from data and generates samples acc...
Similarly to earlier models for quantum error correcting codes, we introduce a quantuminformation th...
We examine the use of string diagrams and the mathematics of category theory in the description of q...
In the (t, n) threshold quantum secret sharing scheme, it is difficult to ensure that internal parti...
Determining the properties of quantum many-body systems is a central challenge in modern physics. Be...
A tree tensor network variational method is proposed to simulate quantum many-body systems with glob...
Understanding and classifying phases of matter is a vast and important area of research in modern ph...
Abstract Tensor Networks are non-trivial representations of high-dimensional tensors, originally des...
By taking inspiration from the backflow transformation for correlated systems, we introduce a novel ...
ii Quantum secret sharing concerns secure and reliable distribution of classical or quantum informat...
We consider a matrix approximation problem arising in the study of entanglement in quantum physics. ...
We present a polynomial time algorithm to approximately scale tensors of any format to arbitrary pre...
Exact many-body quantum problems are known to be computationally hard due to the exponential scaling...
Theory of quantum many-body systems plays a key role in understanding the properties of phases of ma...
The research work in this thesis is based on strongly interacting quantum lattice systems. The bigge...
Generative modeling, which learns joint probability distribution from data and generates samples acc...
Similarly to earlier models for quantum error correcting codes, we introduce a quantuminformation th...
We examine the use of string diagrams and the mathematics of category theory in the description of q...
In the (t, n) threshold quantum secret sharing scheme, it is difficult to ensure that internal parti...
Determining the properties of quantum many-body systems is a central challenge in modern physics. Be...
A tree tensor network variational method is proposed to simulate quantum many-body systems with glob...