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应用数学与应用物理(英文)最新文献

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Collatz Conjecture Redefinition on Prime Numbers 质数上Collatz猜想的重新定义
Pub Date : 2023-01-01 DOI: 10.4236/jamp.2023.111011
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引用次数: 1
Development of a Quantitative Prediction Support System Using the Linear Regression Method 基于线性回归方法的定量预测支持系统的开发
Pub Date : 2023-01-01 DOI: 10.4236/jamp.2023.112024
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引用次数: 0
A Nonexistence Result for Choquard-Type Hamiltonian System 一类弦夸德型哈密顿系统的不存在性
Pub Date : 2023-01-01 DOI: 10.4236/jamp.2023.113038
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引用次数: 0
The Proofs of Legendre’s Conjecture and Three Related Conjectures 勒让德猜想及三个相关猜想的证明
Pub Date : 2023-01-01 DOI: 10.4236/jamp.2023.115085
In this paper
在本文中
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引用次数: 1
Stability Analysis of a Self-Memory Prey-Predator Diffusion Model Based on Bazykin Functional Response 基于Bazykin功能反应的自记忆捕食扩散模型的稳定性分析
Pub Date : 2023-01-01 DOI: 10.4236/jamp.2023.115090
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引用次数: 0
L(h, k)-Labeling of Circulant Graphs L(h, k)-循环图的标记
Pub Date : 2023-01-01 DOI: 10.4236/jamp.2023.115094
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引用次数: 0
Interest Rate and Some of Its Applications 利率及其一些应用
Pub Date : 2023-01-01 DOI: 10.4236/jamp.2023.116102
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引用次数: 0
Quantum Codes Do Not Increase Fidelity against Isotropic Errors 量子码不能提高各向同性误差的保真度
Pub Date : 2022-01-21 DOI: 10.4236/jamp.2023.112034
Given an $m-$qubit $Phi_0$ and an $(n,m)-$quantum code $mathcal{C}$, let $Phi$ be the $n-$qubit that results from the $mathcal{C}-$encoding of $Phi_0$. Suppose that the state $Phi$ is affected by an isotropic error (decoherence), becoming $Psi$, and that the corrector circuit of $mathcal{C}$ is applied to $Psi$, obtaining the quantum state $tildePhi$. Alternatively, we analyze the effect of the isotropic error without using the quantum code $mathcal{C}$. In this case the error transforms $Phi_0$ into $Psi_0$. Assuming that the correction circuit does not introduce new errors and that it does not increase the execution time, we compare the fidelity of $Psi$, $tildePhi$ and $Psi_0$ with the aim of analyzing the power of quantum codes to control isotropic errors. We prove that $F(Psi_0) geq F(tildePhi) geq F(Psi)$. Therefore the best option to optimize fidelity against isotropic errors is not to use quantum codes.
给定一个$m-$量子比特$Phi_0$和一个$(n,m)-$量子代码$mathcal{C}$,设$Phi$为$Phi_0$编码的$mathcal{C}-$产生的$n-$量子比特。假设状态$Phi$受到各向同性误差(退相干)的影响,变成$Psi$,将$mathcal{C}$的校正电路应用于$Psi$,得到量子态$tildePhi$。或者,我们在不使用量子码$mathcal{C}$的情况下分析各向同性误差的影响。在本例中,错误将$Phi_0$转换为$Psi_0$。假设校正电路不引入新的误差和不增加执行时间,我们比较了$Psi$、$tildePhi$和$Psi_0$的保真度,目的是分析量子码控制各向同性误差的能力。我们证明$F(Psi_0) geq F(tildePhi) geq F(Psi)$。因此,针对各向同性误差优化保真度的最佳选择是不使用量子编码。
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引用次数: 0
Poisson Process Modeling of Pure Jump Equities on the Ghana Stock Exchange 加纳证券交易所纯跳跃股票的泊松过程模型
Pub Date : 2022-01-01 DOI: 10.4236/jamp.2022.1010207
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引用次数: 0
Traveling Wave Solution of the Modified Benjamin-Bona-Mahony Equation 修正Benjamin-Bona-Mahony方程的行波解
Pub Date : 2022-01-01 DOI: 10.4236/jamp.2022.1010209
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引用次数: 0
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应用数学与应用物理(英文)
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