Jove
Visualize
联系我们
JoVE
x logofacebook logolinkedin logoyoutube logo
关于 JoVE
概览领导团队博客JoVE 帮助中心
作者
出版流程编辑委员会范围与政策同行评审常见问题投稿
图书馆员
用户评价订阅访问资源图书馆顾问委员会常见问题
研究
JoVE JournalMethods CollectionsJoVE Encyclopedia of Experiments存档
教育
JoVE CoreJoVE BusinessJoVE Science EducationJoVE Lab Manual教师资源中心教师网站
使用条款与条件
隐私政策
政策

相关概念视频

Second-Order Circuits01:17

Second-Order Circuits

1.6K
Integrating two fundamental energy storage elements in electrical circuits results in second-order circuits, encompassing RLC circuits and circuits with dual capacitors or inductors (RC and RL circuits). Second-order circuits are identified by second-order differential equations that link input and output signals.
Input signals typically originate from voltage or current sources, with the output often representing voltage across the capacitor and/or current through the inductor. For example, in...
1.6K
Current Growth And Decay In RL Circuits01:30

Current Growth And Decay In RL Circuits

4.0K
The current growth and decay in RL circuits can be understood by considering a series RL circuit consisting of a resistor, an inductor, a constant source of emf, and two switches. When the first switch is closed, the circuit is equivalent to a single-loop circuit consisting of a resistor and an inductor connected to a source of emf. In this case, the source of emf produces a current in the circuit. If there were no self-inductance in the circuit, the current would rise immediately to a steady...
4.0K
First-Order Circuits01:15

First-Order Circuits

1.6K
First-order electrical circuits, which comprise resistors and a single energy storage element - either a capacitor or an inductor, are fundamental to many electronic systems. These circuits are governed by a first-order differential equation that describes the relationship between input and output signals.
One common example of a first-order circuit is the RC (resistor-capacitor) circuit. These circuits are used in relaxation oscillators such as neon lamp oscillator circuits. When voltage is...
1.6K
Transmission-Line Differential Equations01:26

Transmission-Line Differential Equations

401
Transmission lines are essential components of electrical power systems. They are characterized by the distributed nature of resistance (R), inductance (L), and capacitance (C) per unit length. To analyze these lines, differential equations are employed to model the variations in voltage and current along the line.
Line Section Model
A circuit representing a line section of length Δx helps in understanding the transmission line parameters. The voltage V(x) and current i(x) are measured...
401
Uniform Depth Channel Flow: Problem Solving01:18

Uniform Depth Channel Flow: Problem Solving

125
To calculate the flow rate for a trapezoidal channel, first, identify the bottom width, side slope, and flow depth of the channel. The cross-sectional area (A) corresponding to the depth of flow (y), channel bottom width (B), and side slope (θ) is determined by:Next, calculate the wetted perimeter, which includes the bottom width and the sloped side lengths in contact with the water. Using the values of the cross-sectional area and the wetted perimeter, determine the hydraulic radius by...
125
Properties of the z-Transform I01:17

Properties of the z-Transform I

301
The z-transform is a fundamental tool in digital signal processing, enabling the analysis of discrete-time systems through its various properties. It is an invaluable tool for analyzing discrete-time systems, offering a range of properties that simplify complex signal manipulations. One fundamental property is linearity. For any two discrete-time signals, the z-transform of their linear combination equals the same linear combination of their individual z-transforms. This property is essential...
301

您也可能阅读

相关文章

通过共同作者、期刊和引用图与本文相关的文章。

排序
Same author

Phonon Induced Energy Relaxation in Quantum Critical Metals.

Physical review letters·2026
Same author

Dynamical Freezing in Exactly Solvable Models of Driven Chaotic Quantum Dots.

Physical review letters·2025
Same author

Author Correction: Evidence for large thermodynamic signatures of in-gap fermionic quasiparticle states in a Kondo insulator.

Nature communications·2025
Same author

Theory of correlated insulators and superconductor at ν = 1 in twisted WSe<sub>2</sub>.

Nature communications·2025
Same author

Nonunitary Gates Using Measurements Only.

Physical review letters·2025
Same author

The transition-metal-dichalcogenide family as a superconductor tuned by charge density wave strength.

Nature communications·2024

相关实验视频

Updated: Sep 11, 2025

Scalable Quantum Integrated Circuits on Superconducting Two-Dimensional Electron Gas Platform
05:39

Scalable Quantum Integrated Circuits on Superconducting Two-Dimensional Electron Gas Platform

Published on: August 2, 2019

9.7K

在监控的克利福德电路中揭示了一个隐藏的透过渡:从ZX Calculus的入侵

Einat Buznach Ahituv1, Jonathan Ruhman1, Debanjan Chowdhury2

  • 1Bar-Ilan University, Department of Physics, 52900 Ramat Gan, Israel.

Physical review letters
|August 18, 2025
PubMed
概括
此摘要是机器生成的。

克利福德电路中的测量诱导的相变被揭示为一种伪装的经典透过渡. 这一发现挑战了以前的假设,因为它显示了电路结构中隐藏的透现象.

更多相关视频

Parameterizing V-notch Weir Equations for Flow Monitoring in a Drainage Control Structure
07:15

Parameterizing V-notch Weir Equations for Flow Monitoring in a Drainage Control Structure

Published on: April 25, 2025

530
Recapitulation of an Ion Channel IV Curve Using Frequency Components
10:14

Recapitulation of an Ion Channel IV Curve Using Frequency Components

Published on: February 8, 2011

13.6K

相关实验视频

Last Updated: Sep 11, 2025

Scalable Quantum Integrated Circuits on Superconducting Two-Dimensional Electron Gas Platform
05:39

Scalable Quantum Integrated Circuits on Superconducting Two-Dimensional Electron Gas Platform

Published on: August 2, 2019

9.7K
Parameterizing V-notch Weir Equations for Flow Monitoring in a Drainage Control Structure
07:15

Parameterizing V-notch Weir Equations for Flow Monitoring in a Drainage Control Structure

Published on: April 25, 2025

530
Recapitulation of an Ion Channel IV Curve Using Frequency Components
10:14

Recapitulation of an Ion Channel IV Curve Using Frequency Components

Published on: February 8, 2011

13.6K

科学领域:

  • 量子信息科学 量子信息科学
  • 复杂的系统复杂的系统.

背景情况:

  • 量子电路中的测量诱导相变 (MPT) 是一个关键的研究领域.
  • 克利福德电路是典型的模拟,但表现出关键的行为.
  • 当前的理解表明,克利福德电路中的MPT与经典的透不同.

研究的目的:

  • 在克利福德电路中重新检查MPT的性质.
  • 研究MPT与经典透理论之间的关系.
  • 为了利用ZX微积分进行电路分析.

主要方法:

  • 对一个动态模型的分析,其中有控制不 (CNOT) 门,SWAP门,身份门和Bell-pair测量在一个结构模式中.
  • 应用基于ZX计算的简化技术.
  • 通过相互信息来观察MPT.

主要成果:

  • 标准分析表明MPT与经典透有所区别.
  • 简化ZX-calculus揭示了一个隐藏的经典透过渡.
  • 识别的透过渡与通过相互信息观察到的MPT相吻合.

结论:

  • 克利福德电路中的测量诱导的相位过渡由底层的经典透过渡控制.
  • ZX微积分为揭示量子电路中隐藏的结构提供了一个强大的工具.
  • 这一发现使我们重新理解了经典模拟量子系统中关键现象的理解.