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関連する概念動画

Fatigue01:21

Fatigue

Fatigue occurs when materials rupture under repeated or fluctuating loads, even at stress levels far below their static breaking strength. It typically results in brittle failure, even for ductile materials. It is a critical consideration in designing machines and structural components subjected to repetitive or varying loads. The nature of these loadings can range from fluctuating loads like unbalanced pump impellers causing vibrations to repeatedly bending a thin steel rod wire back and forth...
Yield Criteria for Ductile Materials under Plane Stress01:25

Yield Criteria for Ductile Materials under Plane Stress

In designing structural elements and machine parts using ductile materials, it is crucial to ensure that these components withstand applied stresses without yielding. Yielding is initially determined through a tensile test, which evaluates the material's response to uniaxial stress. However, tensile stress is insufficient when components face biaxial or plane stress conditions This condition requires advanced criteria to predict failure.
The Maximum Shearing Stress Criterion, also known as the...
Logarithmic Differentiation01:28

Logarithmic Differentiation

When a car’s weight and driving forces act on a tire, they impose an external load on the rubber material. This load is resisted internally by forces distributed throughout the tire structure, which are defined as stress. The resulting deformation of the rubber due to this stress is quantified as strain. The relationship between stress and strain governs how the tire deforms under load and is central to understanding its mechanical response during operation.Rubber exhibits a nonlinear...
Stress-Strain Diagram - Brittle Materials01:24

Stress-Strain Diagram - Brittle Materials

Brittle materials, including glass, cast iron, and stone, exhibit unique characteristics. They fracture without considerable change in their elongation rate, indicating that their breaking and ultimate strength are equivalent. Such materials also show lower strain levels at the point of rupture. The failure in brittle materials predominantly results from normal stresses, as evidenced by the rupture created along a surface perpendicular to the applied load. These materials do not display...
Design Consideration01:22

Design Consideration

Designing a structure involves a series of considerations, primarily the material's ultimate strength, calculated through tests that measure changes under increased force until the material reaches its breaking point or limit. The ultimate load, where the material breaks, is divided by its original cross-sectional area, resulting in the ultimate normal stress or strength. The ultimate shearing stress is another significant factor taken into account.
The factor of safety is another key aspect...
Stress-Strain Diagram - Ductile Materials01:24

Stress-Strain Diagram - Ductile Materials

The stress-strain relationship in ductile materials such as structural steel or aluminium is intricate and progresses through several stages. When a specimen is loaded, it initially exhibits a linear length increase, depicted by a steep straight line on the stress-strain diagram. It indicates the material is elastically deforming and will return to its original shape once unloaded. However, when a critical stress value is reached, plastic deformation begins. This stage sees substantial...

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関連する実験動画

Updated: Jul 12, 2026

Intermediate Strain Rate Material Characterization with Digital Image Correlation
07:59

Intermediate Strain Rate Material Characterization with Digital Image Correlation

Published on: March 1, 2019

率に依存する材料の故障を記述する関係.

B Voight

    Science (New York, N.Y.)
    |January 13, 1989
    PubMed
    まとめ

    OmegaOmega-alpha = 0という単純な材料故障方程式は,恒定または変数ストレス条件下での様々な材料の故障時間を正確に予測します.

    科学分野:

    • マテリアルサイエンス 材料科学
    • 固体力学 固体力学とは
    • エンジニアリング エンジニアリング

    背景:

    • 材料の故障行動は,エンジニアリング設計において非常に重要です.
    • ストレス下での材料の寿命を予測することは,安全性と信頼性のために不可欠です.

    研究 の 目的:

    • 材料の故障に関する単純な経験的関係を導入し,検証する.
    • この関係が様々な種類の材料に広く適用可能であることを示すために.
    • 複雑なストレス条件下での故障までの時間を予測するための関係を拡張する.

    主な方法:

    • OmegaOmega-alpha = 0の方程式を用いて,Omegaはストレスのような測定可能な量を表します.
    • 物質の振る舞いをモデル化するために,経験的定数Aとalphaを適用する.
    • モデルを変数および多軸性ストレス状態に拡張する.

    主要な成果:

    • OmegaOmega-alpha = 0 の関係は,材料の末端故障段階を効果的に記述しています.
    • この方程式は,金属,ポリマー,コンクリート,岩を含む幅広い材料に適用できます.
    • この関係は,様々なストレス条件下での故障までの時間をうまく予測します.

    さらに関連する動画

    A Method for Studying the Temperature Dependence of Dynamic Fracture and Fragmentation
    09:12

    A Method for Studying the Temperature Dependence of Dynamic Fracture and Fragmentation

    Published on: June 28, 2015

    A Coupled Experiment-finite Element Modeling Methodology for Assessing High Strain Rate Mechanical Response of Soft Biomaterials
    11:28

    A Coupled Experiment-finite Element Modeling Methodology for Assessing High Strain Rate Mechanical Response of Soft Biomaterials

    Published on: May 18, 2015

    関連する実験動画

    Last Updated: Jul 12, 2026

    Intermediate Strain Rate Material Characterization with Digital Image Correlation
    07:59

    Intermediate Strain Rate Material Characterization with Digital Image Correlation

    Published on: March 1, 2019

    A Method for Studying the Temperature Dependence of Dynamic Fracture and Fragmentation
    09:12

    A Method for Studying the Temperature Dependence of Dynamic Fracture and Fragmentation

    Published on: June 28, 2015

    A Coupled Experiment-finite Element Modeling Methodology for Assessing High Strain Rate Mechanical Response of Soft Biomaterials
    11:28

    A Coupled Experiment-finite Element Modeling Methodology for Assessing High Strain Rate Mechanical Response of Soft Biomaterials

    Published on: May 18, 2015

    結論:

    • OmegaOmega-alpha = 0 方程式は,材料の故障を理解するための普遍的なアプローチを提供します.
    • このモデルは,材料の寿命を予測し,構造的完全性を確保するための貴重なツールを提供します.
    • シンプルさと広範な適用性により,材料科学における重要な発見となっています.