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Related Concept Videos

Bernoulli's Principle: Applications01:17

Bernoulli's Principle: Applications

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There are many devices and situations in which fluid flows at a constant height and so can be analyzed using Bernoulli's principle. These devices include, but are not limited to, entrainment devices and fluid flow measuring devices.
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Ampere-Maxwell's Law: Problem-Solving01:17

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A parallel-plate capacitor with capacitance C, whose plates have area A and separation distance d, is connected to a resistor R and a battery of voltage V. The current starts to flow at t = 0. What is the displacement current between the capacitor plates at time t? From the properties of the capacitor, what is the corresponding real current?
To solve the problem, we can use the equations from the analysis of an RC circuit and Maxwell's version of Ampère's law.
For the first part of the...
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Energy Conservation and Bernoulli's Equation01:16

Energy Conservation and Bernoulli's Equation

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Applying the conservation of energy principle or the work-energy theorem to an incompressible, inviscid fluid in laminar, steady, irrotational flow leads to Bernoulli's equation. It states that the sum of the fluid pressure, potential, and kinetic energy per unit volume is constant along a streamline.
All the terms in the equation have the dimension of energy per unit volume. The kinetic energy per unit volume is called the kinetic energy density, and the potential energy per unit volume is...
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Maxwell's Equation Of Electromagnetism01:29

Maxwell's Equation Of Electromagnetism

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James Clerk Maxwell (1831–1879) was one of the major contributors to physics in the nineteenth century. Although he died young, he made major contributions to the development of the kinetic theory of gases, to the understanding of color vision, and to understanding the nature of Saturn's rings. He is probably best known for having combined existing knowledge on the laws of electricity and magnetism with his insights into a complete overarching electromagnetic theory, which is...
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Gauss's Law in Dielectrics01:17

Gauss's Law in Dielectrics

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Consider a polar dielectric placed in an external field. In such a dielectric, opposite charges on adjacent dipoles neutralize each other, such that the net charge within the dielectric is zero. When a polar dielectric is inserted in between the capacitor plates, an electric field is generated due to the presence of net charges near the edge of the dielectric and the metal plates interface. Since the external electrical field merely aligns the dipoles, the dielectric as a whole is neutral. An...
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Biot-Savart Law: Problem-Solving00:59

Biot-Savart Law: Problem-Solving

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The magnitude and direction of a magnetic field created by a steady current can be calculated using the Biot-Savart law.
Consider a mobile phone battery bank as a source of steady current, which flows through the wire connected between the two. What is the magnitude of the magnetic field created by this current at a field point P?
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Updated: Jan 5, 2026

Simulation, Fabrication and Characterization of THz Metamaterial Absorbers
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Bayesian Machine Learning in Metamaterial Design: Fragile Becomes Supercompressible.

Miguel A Bessa1, Piotr Glowacki1, Michael Houlder1

  • 1Department of Materials Science and Engineering, Delft University of Technology, 2628 CD, Delft, The Netherlands.

Advanced Materials (Deerfield Beach, Fla.)
|October 15, 2019
PubMed
Summary
This summary is machine-generated.

Researchers developed adaptive metamaterials using a data-driven approach, transforming brittle polymers into lightweight, recoverable, and supercompressible structures. This computational method accelerates the discovery of advanced materials with tunable properties.

Keywords:
additive manufacturingdata-driven designdeep learningmachine learningoptimization

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Area of Science:

  • Materials Science
  • Computational Materials Design
  • Mechanical Engineering

Background:

  • Traditional materials design relies on trial-and-error, limiting exploration of novel material properties.
  • Future materials require adaptability, multi-functionality, and tunability beyond current capabilities.
  • Computational approaches are essential for efficient exploration of complex material solution spaces.

Purpose of the Study:

  • To develop a data-driven computational framework for designing novel metamaterials.
  • To adapt metamaterial concepts for diverse properties, base materials, scales, and manufacturing.
  • To demonstrate the fabrication and characterization of new supercompressible metamaterials.

Main Methods:

  • Utilized a Bayesian machine learning approach for guided metamaterial design.
  • Employed a computational, data-driven strategy to explore the material solution space.
  • Fabricated and tested metamaterial designs at both macro and micro length scales.

Main Results:

  • Successfully transformed brittle polymers into lightweight, recoverable, supercompressible metamaterials.
  • Macroscale design achieved >94% strain and ~0.1 kPa recoverable strength.
  • Microscale design achieved ~80% strain and >100 kPa recoverable strength.

Conclusions:

  • A data-driven computational approach enables the design of advanced metamaterials with tailored properties.
  • The developed framework facilitates the creation of adaptive, multipurpose, and tunable materials.
  • The open-source code supports future research in metamaterial design and analysis.