1999
DOI: 10.1177/108128659900400105
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The Maximum Modulus Eccentricities Surface for Masonry Vaults and Limit Analysis

Abstract: This paper presents a constitutive equation for masonry vaults which associates to each pair of generalized strains (A, K), where A are the strains, K are the curvature changes of the mean surface, the pair of generalized internal forces, (N, M) with N and M being the normal forces and bending moments per unit length, respectively The maximum modulus eccentricities surface is defined, and its main properties are proved. Subsequently, the limit analysis for masonry vaults is set forth and applied to the evaluat… Show more

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Cited by 26 publications
(16 citation statements)
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“…To this end, suitable numerical techniques have been developed [Lucchesi et al 1994]. The constitutive models and the numerical method studied have therefore been implemented into the finite element code NOSA [Lucchesi et al 2000] developed at the Institute of Information Science and Technologies (ISTI) in Pisa. NOSA enables determination of the stress state and the presence of any cracking, as well as the modeling of any potential strengthening and restoration work, such as, for example, the fitting of rods and reinforcement rings.…”
Section: Introductionmentioning
confidence: 99%
“…To this end, suitable numerical techniques have been developed [Lucchesi et al 1994]. The constitutive models and the numerical method studied have therefore been implemented into the finite element code NOSA [Lucchesi et al 2000] developed at the Institute of Information Science and Technologies (ISTI) in Pisa. NOSA enables determination of the stress state and the presence of any cracking, as well as the modeling of any potential strengthening and restoration work, such as, for example, the fitting of rods and reinforcement rings.…”
Section: Introductionmentioning
confidence: 99%
“…1 The expression for these same quantities presented in [Lucchesi et al 1999] contained errors which are corrected here.…”
Section: The Maximum Modulus Eccentricity Surfacementioning
confidence: 99%
“…The only points p where M is not defined are those for which two values γ 0 and γ 1 exist that maximize the function |e(p, γ )| with e(p, γ 0 ) = −e(p, γ 1 ). In the particular case in which the vault's geometry and loads possess axial symmetry, then the eccentricity can attain its maximum modulus only in the direction of parallels or meridians [Lucchesi et al 1999]. Note that, in view of inequality in Equation (4), the m.m.e.s.…”
Section: The Maximum Modulus Eccentricity Surfacementioning
confidence: 99%
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