基于Smolin states量子网络安全线路评估

提出在由4个节点组成的量子网络中,基于Smolin state的量子网络安全线路评估传输协议。在量子网络中,有一个主节点、三个从节点,共享Smolin state态,随机的发送编码序列,利用测量结果的联合计算,来保证协议的安全性。理论分析证明,该协议对于三个窃听者、两个窃听者、一个窃听者都具有很高的安全性。如果存在窃听者存在,必然发现,从而保证了量子网络线路的安全性。

用Smolin态实现未知量子态的多体受控隐形传态(英文)

提出了用Smolin态作纠缠通道实现未知单比特量子态的受控隐形传态方案。利用比特的Smolin态作量子纠缠通道,这个方案可以用来实现单比特量子态有个控制者的受控隐形传态。并且这个方案可以直接推广到D维空间量子态的多体受控隐形传态。

Proof of the insecurity of quantum secret sharing based on the Smolin bound entangled states

This paper reconsiders carefully the possibility of using the Smolin bound entangled states as the carrier for sharing quantum secret. It finds that the process of quantum secret sharing based on Smolin states has insecurity though the Smolin state was reported to violate maximally the two-setting Bell-inequlity. The general proof is given.

Is Dark Matter Made up of Xons?

Three months before his untimely death in Paris in July 1912, Henri Poincaré formulated the conjecture that Planck’s action element could (should) be regarded as constituting a “véritable atome”, i.e. an “atom of motion”, whose integrity arises from the fact that the “points” it contains are equivalent to one another from the standpoint of probability. In this paper we investigate the possibility that this conjecture provides a clue to the origin and nature of dark matter.

A Xon Signature in the Electron Spin

The elementary particles listed in the Standard Model of particle physics have all in common a quantum mechanical attribute which has the dimension of the xon, suggesting that the xon might be a structural ingredient of matter. The xon should therefore be included as a full-fledged member in the SM catalog of elementary particles.

Computing Dark Energy and Ordinary Energy of the Cosmos as a Double Eigenvalue Problem

We compute the dark energy and ordinary energy density of the cosmos as a double Eigenvalue problem. In addition, we validate the result using two different theories. The first theory is based on Witten’s 11 dimensional spacetime and the second is based on ‘tHooft’s fractal renormalization spacetime. In all cases, the robust result is E(O) = mc2/22 for ordinary energy and E(D) = mc2(21/22) for dark energy. Adding E(O) to E(D) we obtain Einstein’s famous equation which confirms special relativity, although it adds a quantum twist to its interpretation. This new interpretation is vital because it brings relativity theory in line with modern cosmological measurements and observations. In particular, we replace calculus by Weyl scaling in all computation which is essentially transfinite discrete.

束缚纠缠态量子秘密共享的不安全性分析

分析了以Smolin束缚纠缠态作为通道量子态的量子秘密共享方案的安全性。给出了一个简单的来自通信方内部的截获重发攻击策略,这个攻击策略是依赖比对单量子比特测量结果的窃听检测程序所不能检测出来的。结果表明,仅以束缚纠缠Smolin态作为通道量子态的量子秘密共享方案对于来自内部的窃听攻击不是无条件的。