Jove
Visualize
Contact Us
JoVE
x logofacebook logolinkedin logoyoutube logo
ABOUT JoVE
OverviewLeadershipBlogJoVE Help Center
AUTHORS
Publishing ProcessEditorial BoardScope & PoliciesPeer ReviewFAQSubmit
LIBRARIANS
TestimonialsSubscriptionsAccessResourcesLibrary Advisory BoardFAQ
RESEARCH
JoVE JournalMethods CollectionsJoVE Encyclopedia of ExperimentsArchive
EDUCATION
JoVE CoreJoVE BusinessJoVE Science EducationJoVE Lab ManualFaculty Resource CenterFaculty Site
Terms & Conditions of Use
Privacy Policy
Policies

Related Concept Videos

Distribution of Stresses in a Narrow Rectangular Beam01:11

Distribution of Stresses in a Narrow Rectangular Beam

726
In studying beam stress distribution, examining an elemental section is essential. To determine the average shearing stress on this face, the calculated shear is divided by the surface area. Importantly, shearing stresses on the beam's transverse and horizontal planes mirror each other, indicating a consistent stress distribution along the upper region of the beam. Notably, shearing stresses are absent at the beam's upper and lower surfaces due to the absence of applied forces in these...
726
Saint-Venant's Principle01:18

Saint-Venant's Principle

2.1K
The principle of Saint-Venant postulates that the stress distribution within a structural member does not rely on the precise method of load application except in the vicinity of the load application points. Consider a scenario where loads are centrally applied on two plates. In this case, the plates move toward each other without any rotation. This movement causes the member to contract in length and expand in width and thickness. Uniform deformation across all elements and maintaining...
2.1K
Uniform Distribution01:19

Uniform Distribution

5.0K
The uniform distribution is a continuous probability distribution of events with an equal probability of occurrence. This distribution is rectangular.Two essential properties of this distribution are The area under the rectangular shape equals 1. There is a correspondence between the probability of an event and the area under the curve.Further, the mean and standard deviation of the uniform distribution can be calculated when the lower and upper cut-offs, denoted as a and b,...
5.0K
Gauss's Law: Planar Symmetry01:27

Gauss's Law: Planar Symmetry

7.6K
A planar symmetry of charge density is obtained when charges are uniformly spread over a large flat surface. In planar symmetry, all points in a plane parallel to the plane of charge are identical with respect to the charges. Suppose the plane of the charge distribution is the xy-plane, and the electric field at a space point P with coordinates (x, y, z) is to be determined. Since the charge density is the same at all (x, y) - coordinates in the z = 0 plane, by symmetry, the electric field at P...
7.6K
Boundary Conditions: Lossless Lines01:21

Boundary Conditions: Lossless Lines

482
Consider a single-phase, two-wire, lossless transmission line terminated by an impedance at the receiving end and a source with Thevenin voltage and impedance at the sending end. The line, with length, has a surge impedance and wave velocity determined by the line's inductance and capacitance.
At the receiving end, the boundary condition states that the voltage equals the product of the receiving-end impedance and current. This relationship is expressed as a function of the incident and...
482
Properties of Fourier series II01:21

Properties of Fourier series II

805
Time scaling of signals is a crucial concept in signal processing that affects the Fourier series representation without altering its coefficients. The process modifies the fundamental frequency, thereby changing how the series represents the signal over time. This principle is essential in various applications, including audio and image processing, where signal manipulation is frequent. Understanding function symmetries is fundamental to simplifying the Fourier series.
A function f(t) is...
805

You might also read

Related Articles

Articles linked to this work by shared authors, journal, and citation graph.

Sort by
Same author

Roughening of k-mer-growing interfaces in stationary regimes.

Physical review. E·2018
Same author

Phase ordering dynamics of reconstituting particles.

Physical review. E·2017
Same author

Metastable and scaling regimes of one-dimensional Kawasaki dynamics.

Physical review. E·2016
Same author

Low-temperature Glauber dynamics under weak competing interactions.

Physical review. E, Statistical, nonlinear, and soft matter physics·2015
Same author

Simulations of driven and reconstituting lattice gases.

Physical review. E, Statistical, nonlinear, and soft matter physics·2012
Same author

Revisiting Kawasaki dynamics in one dimension.

Physical review. E, Statistical, nonlinear, and soft matter physics·2011

Related Experiment Video

Updated: May 4, 2026

Micro/Nano-scale Strain Distribution Measurement from Sampling Moiré Fringes
06:56

Micro/Nano-scale Strain Distribution Measurement from Sampling Moiré Fringes

Published on: May 23, 2017

11.1K

Scaling and width distributions of parity-conserving interfaces.

M Arlego1, M D Grynberg1

  • 1Departamento de Física, Universidad Nacional de La Plata, 1900 La Plata, Argentina.

Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics
|December 17, 2013
PubMed
Summary

This study introduces a novel finite-size method for analyzing interface dynamics in 1+1 dimensions. The approach bypasses subdiffusive behavior to reveal universal scaling functions for interface growth and dynamics.

More Related Videos

Quantifying Intermembrane Distances with Serial Image Dilations
07:45

Quantifying Intermembrane Distances with Serial Image Dilations

Published on: September 28, 2018

8.7K
Measurement of X-ray Beam Coherence along Multiple Directions Using 2-D Checkerboard Phase Grating
10:39

Measurement of X-ray Beam Coherence along Multiple Directions Using 2-D Checkerboard Phase Grating

Published on: October 11, 2016

9.1K

Related Experiment Videos

Last Updated: May 4, 2026

Micro/Nano-scale Strain Distribution Measurement from Sampling Moiré Fringes
06:56

Micro/Nano-scale Strain Distribution Measurement from Sampling Moiré Fringes

Published on: May 23, 2017

11.1K
Quantifying Intermembrane Distances with Serial Image Dilations
07:45

Quantifying Intermembrane Distances with Serial Image Dilations

Published on: September 28, 2018

8.7K
Measurement of X-ray Beam Coherence along Multiple Directions Using 2-D Checkerboard Phase Grating
10:39

Measurement of X-ray Beam Coherence along Multiple Directions Using 2-D Checkerboard Phase Grating

Published on: October 11, 2016

9.1K

Area of Science:

  • Statistical Physics
  • Condensed Matter Physics
  • Theoretical Physics

Background:

  • Interface dynamics are crucial in various physical phenomena.
  • Previous models often struggle with subdiffusive behavior in finite systems.
  • Understanding equilibrium and near-equilibrium properties is key.

Purpose of the Study:

  • To develop an alternative finite-size approach for parity-conserving interfaces.
  • To analyze attachment, dissociation, and detachment processes of extended objects.
  • To investigate universal scaling functions and dynamic exponents.

Main Methods:

  • Utilizing a nonlocal construct by Barma and Dhar.
  • Assembling states from smaller, numerically accessible scales.
  • Employing finite-size scaling of evolution operator spectrum gaps.

Main Results:

  • Successfully circumvented subdiffusive dynamics.
  • Evaluated roughening exponents, height correlations, and width distributions.
  • Identified universal scaling functions for interfaces grown from dimers and trimers.
  • Studied dynamic exponents through spectrum gap analysis.

Conclusions:

  • The proposed finite-size approach is effective for studying interface dynamics.
  • The method provides insights into universal scaling behavior near equilibrium.
  • This work offers a new perspective on analyzing complex interface phenomena.