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Related Concept Videos

Density00:56

Density

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Density is an important characteristic of substances, crucial in determining whether an object sinks or floats in a fluid. Its SI unit is kg/m3, and its cgs unit is g/cm3. The density of an object helps in identifying its composition, and also reveals information about the phase of the matter and its substructure. The densities of liquids and solids are roughly comparable, consistent with the fact that their atoms are in close contact. However, gases have much lower densities than liquids and...
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Polymers: Molecular Weight Distribution01:10

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For any given polymer, the weight average molecular weight (Mw) is higher than, if not equal to, the number average molecular weight (Mn). The only situation in which the weight average molecular weight and the number average molecular weight are equal is when a polymer consists only of chains with equal molecular weight. However, this never happens in a synthetic polymer, since it is difficult to control the polymerization process up to a molecular level with accuracy to a hundred percent.
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Compacting Factor test01:22

Compacting Factor test

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The compacting factor test is a method used to assess the workability of concrete. It is  especially suitable for concrete mixes containing aggregates up to one and a half inches in size. This test involves specialized equipment consisting of two truncated cone-shaped hoppers and a cylinder, all with polished interior surfaces to minimize friction.
The procedure begins by placing concrete into the upper hopper without any compaction. Once filled, the bottom door of this hopper is opened,...
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Bulk Density of Aggregate01:22

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Bulk density refers to the mass of aggregate particles that would fill a unit volume. The concept of bulk density originates from the inability to pack aggregate particles in a manner that completely eliminates void spaces. Hence, the term bulk refers to the volume that encompasses both the aggregates and the voids. This measurement is crucial when aggregates are batched by volume and is used to convert quantities by mass to volume.
Most natural mineral aggregates, like sand and gravel,...
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Density and Archimedes' Principle01:05

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When a lump of clay is dropped into water, it sinks. But if the same lump of clay is molded into the shape of a boat, it starts to float. Because of its shape, the clay boat displaces more water than the lump and experiences a greater buoyant force, even though its mass is the same. The same holds true for steel ships. The average density of an object majorly determines if the object will float. If an object's average density is less than that of the surrounding fluid, it will float. The...
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Buffers: Buffer Capacity01:09

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Buffer capacity is the quantitative measure of a buffer to resist the change in pH. As shown in the following equation, the buffer capacity, denoted by 'beta', is expressed as the number of moles of acid or base needed to change the pH of a one-liter buffer solution by 1 unit. Here, Ca and Cb indicate the number of moles of acid and base, respectively. Note that dpH represents the change in pH.
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Disk Density Tuning of a Maximal Random Packing.

Mohamed S Ebeida1, Ahmad A Rushdi2, Muhammad A Awad3

  • 1Sandia National Laboratories, Albuquerque, NM.

Computer Graphics Forum : Journal of the European Association for Computer Graphics
|August 27, 2016
PubMed
Summary
This summary is machine-generated.

This study presents a new algorithm to adjust disk density in random packings. The method allows for user-defined densities while preserving packing integrity and randomness properties.

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Area of Science:

  • Computational geometry
  • Materials science
  • Computer graphics

Background:

  • Maximal random packing is crucial for various applications, including mesh generation and material modeling.
  • Existing methods for tuning disk density can alter disk radii or sizing functions, limiting flexibility.
  • Achieving specific spatial densities while maintaining packing properties is a significant challenge.

Purpose of the Study:

  • To introduce a novel algorithmic framework for tuning the spatial density of disks in maximal random packings.
  • To enable user-defined density adjustments (denser or sparser) without altering disk radii or sizing functions.
  • To maintain conflict-free arrangements, coverage maximality, and blue noise properties.

Main Methods:

  • Iterative relocation, injection, and ejection of disks using three local operations.
  • Starting from an existing maximal random packing, such as Maximal Poisson-disk Sampling (MPS).
  • Maintaining minimum disk separation and maximum domain coverage distances throughout the process.

Main Results:

  • Achieved user-defined spatial densities, approaching theoretical limits.
  • Tuned samples remained conflict-free and retained coverage maximality.
  • Blue noise randomness properties were preserved, except in extreme density cases.

Conclusions:

  • The framework offers a flexible method for controlling disk packing density.
  • Applications include improving mesh quality and enhancing simulations of fiber-reinforced polymers.
  • The approach efficiently satisfies sizing functions with fewer points.