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The Love E...

The Love Equation for the Normal Loading of a Rigid Cone on an Elastic Half-Space and a Recent Modification : A Review (Special Issue on Recent Advances in Indentation Technique)

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The Love Equation for the Normal Loading of a Rigid Cone on an Elastic Half-Space and a Recent Modification : A Review(Special Issue on Recent Advances in Indentation Technique)

国立国会図書館請求記号
Z53-J286
国立国会図書館書誌ID
029819085
資料種別
記事
著者
M. Munawar Chaudhri
出版者
Sendai : The Japan Institute of Metals and Materials ; 2001-
出版年
2019-08
資料形態
掲載誌名
Materials transactions 60(8):2019.8
掲載ページ
p.1404-1410
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資料種別
記事
著者・編者
M. Munawar Chaudhri
タイトル(掲載誌)
Materials transactions
巻号年月日等(掲載誌)
60(8):2019.8
掲載巻
60
掲載号
8
掲載ページ
1404-1410
掲載年月日(W3CDTF)
2019-08
ISSN(掲載誌)
1345-9678
ISSN-L(掲載誌)
1345-9678
出版事項(掲載誌)
Sendai : The Japan Institute of Metals and Materials ; 2001-
出版地(国名コード)
JP
本文の言語コード
eng
NDLC
対象利用者
一般
所蔵機関
国立国会図書館
請求記号
Z53-J286
連携機関・データベース
国立国会図書館 : 国立国会図書館雑誌記事索引
書誌ID(NDLBibID)
029819085
整理区分コード
632

デジタル

要約等
<p>This review confirms that the Love equation which connects the load on a rigid cone loaded normally on an elastic half-space, and its penetration into the half space, has been verified by several theoreticians. Furthermore, the predictions of the Love equation have been experimentally validated. It is argued here that a modification of the Love equation made about 20 years ago is incompatible with several theoretical treatments as well as with the expression for radial surface particle displacement outside the contact. Moreover, it is also shown that normal loading behaviour of a rigid cone on an elastic half-space cannot be likened to that of the normal loading behaviour of a rigid three-sided or a four-sided pyramid. Lastly, corrections are made to some important expressions given in a well cited paper by Sneddon (1965).</p>
参照
Recent Advances in Indentation Techniques and Their Application to Mechanical Characterization
参照
Mechanical properties of silicones for MEMS
Indentation of elastic solids with rigid cones
Indentation of elastic solids with a rigid Vickers pyramidal indenter
Hertzian load–displacement relation holds for spherical indentation on soft elastic solids undergoing large deformations
BOUSSINESQ'S PROBLEM FOR A RIGID CONE
Analysis of Berkovich indentation
Elastic and viscoelastic indentation of flat surfaces by pyramid indentors
The Love equation for the normal loading of a rigid cone on an elastic half-space: no need for a modification
The relation between load and penetration for a spherical punch
Adhesive contact and kinetics of adherence of a rigid conical punch on an elastic half-space (natural rubber)
The elastic stresses produced by the indentation of the plane surface of a semi-infinite elastic solid by a rigid punch
Pressure Distributions beneath Spherical and Conical Shapes pressed into a Rubber Plane, and their Bearing on Coefficients of Friction under Wet Conditions
An approximate solution for the contact area and elastic compliance of a smooth punch of arbitrary shape
The effect of indenter geometry on the elastic response to indentation
A critical examination of the fundamental relations used in the analysis of nanoindentation data
Some concerns about the current interpretation and analyses of indentation unloading <i>P – h</i> curves highlighted with Young's modulus studies of single crystals of MgO (100)
The relation between load and penetration in the axisymmetric boussinesq problem for a punch of arbitrary profile
連携機関・データベース
国立情報学研究所 : CiNii Research
提供元機関・データベース
Japan Link Center
雑誌記事索引データベース
Crossref
CiNii Articles
Crossref
書誌ID(NDLBibID)
029819085
NII論文ID
130007683597