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Lo que Rischio calcula de zapatas con AASHTO LRFD, 10.ª edición, artículo por artículo: cada chequeo y método, si se calcula, en parte o no.

Cada chequeo y cada método que la norma le pide a la zapata, en el orden de la norma, y si Rischio lo calcula. La lista sale del propio motor, así que cambia con cada versión. Los títulos son los de AASHTO, en inglés.

AASHTO LRFD, 10th edition

ArtículoLo que pide la normaRischio
10.6.1.1

Spread footings: isolated, strip and combined footings (mats as combined footings)

En parte
3.4.1, Table 3.4.1-1Strength I: basic vehicular use without wind
3.4.1, Table 3.4.1-1Strength II (permit vehicle), III (wind on structure), V (vehicle with wind)
3.4.1, Table 3.4.1-1Service I: all loads at 1.00
3.4.1, Table 3.4.1-1Extreme Event I: γp 1.00, γEQ on LL project-specific, EQ 1.00
3.4.1, Table 3.4.1-1Extreme Event II: ice, vessel or vehicle collision, check flood
3.11.5.4; C3.4.1

Passive earth pressure: a resistance, no load factor (kp for Rep)

No se calcula
10.6.1

General considerations

En parte
10.6.1.2

Bearing depth: top of footing below the scour check flood's scour; base below frost

En parte
10.6.1.3

Effective dimensions B′ = B − 2eB, L′ = L − 2eL, for bearing and settlement

Se calcula
10.6.1.3; C10.6.1.3

A footing that is not rectangular: similar procedures, by judgment

Se calcula
10.6.1.4; 11.6.3.2

Bearing stress on soil: uniform over the effective area

Se calcula
10.6.1.4; 11.6.3.2

Bearing stress on rock: linear (triangular or trapezoidal)

No se calcula
10.6.1.7

Uplift: resistance to uplift and structural strength

No se calcula
10.6.1.8

Nearby structures: effects both ways

No se calcula
10.5.2, 10.6.2Service limit state
10.5.2.1, 10.6.2.1

Vertical movement: total and differential settlement

En parte
10.6.1.3

Settlement on B′ × L′ with the load at its centroid

Se calcula
10.6.2.4.1, Figure 10.6.2.4.1-1

Stress below the footing: zone of influence; Boussinesq contours

Se calcula
10.6.2.4.1, Eq. 10.6.2.4.1-1

St = Se + Sc + Ss, each layer by its own procedure

Se calcula
10.6.2.4.2c

Schmertmann method: Iz diagrams by L/B, C1, C2, E from N160 or qc times X

Se calcula
10.6.2.4.2a

Elastic theory

Se calcula
10.6.2.4.3, Eqs. 10.6.2.4.3-1 to -3

Primary consolidation from void ratio: OC, NC, underconsolidated

En parte
10.6.2.4.3, Eqs. 10.6.2.4.3-4 to -6

Primary consolidation from vertical strain (Crε, Ccε)

No se calcula
10.6.2.4.3, Eq. 10.6.2.4.3-7, Fig. -3

Three-dimensional consolidation where B is small against Hc: μc (EPRI 1983)

No se calcula
10.6.2.4.3, Eq. 10.6.2.4.3-8, Fig. -4

Time to a degree of consolidation, t = T Hd²/cv

Se calcula
10.6.2.4.4

Settlement on rock: < 0.5 in. on fair to very good rock; else ρ = qo(1 − ν²) r Ip / (144 Em)

No se calcula
10.5.2.2.1; 10.6.2.2

Tolerable movement criteria: empirical procedures or structural analyses

Se calcula
10.5.2.2.2; C10.6.2.4.2a

Differential movement between foundations; 0.5 in. minimum differential

No se calcula
10.5.2.1; 10.5.2.2.1

Horizontal movement and rotation under all service combinations

No se calcula
10.5.2.1; 10.5.5.1

Scour design flood: deflection criteria after scour, φ 1.0

No se calcula
10.6.2.5.1; Table C10.6.2.5.1-1

Presumptive bearing resistance, at the service limit state only

No se calcula
10.6.2.5.2

Rock: by RMR, capped by qu and 0.3 f′c

No se calcula
10.5.2.3

Abutment transitions: movements from the embankment behind

No se calcula
10.5.3.1, 10.5.3.2, 10.6.3Strength limit state
10.6.3.1.1, Eq. 10.6.3.1.1-1

Bearing on soil: qR = φb qn ≥ factored pressure on B′L′, each combination

Se calcula
10.6.3.1.2a, Eqs. 10.6.3.1.2a-1 to -4

qn = c Ncm + γq Df Nqm Cwq + 0.5 γf B Nγm Cwγ

Se calcula
10.6.3.1.2a

qn by accepted soil mechanics theories: Meyerhof's general bearing capacity equation, chosen

Se calcula
10.6.3.1.2c, Tables 10.6.3.1.2c-1 and -2

Footings on or near slopes: qn × RCBC (Leshchinsky and Xie), by the slope stability factor Ns

No se calcula
10.6.3.1.2e, Eqs. -1 to -3

Undrained, stronger over softer: Nm = 1/βm + κ sc Nc ≤ sc Nc

Se calcula
10.6.3.1.2e, Fig. 10.6.3.1.2e-2

Undrained, softer over stiffer: Nm from EPRI's chart

No se calcula
10.6.3.1.2f, Eq. 10.6.3.1.2f-1

Drained upper layer over a weaker one

Se calcula
10.6.3.1.3

Semi-empirical bearing from in-situ tests

No se calcula
Eq. 10.6.3.1.3-1

SPT in sand: qn = (N160 B/5)(Cwq Df/B + Cwγ), N160 over 1.5B

No se calcula
Eq. 10.6.3.1.3-2

CPT: qn = (qc B/40)(Cwq Df/B + Cwγ), qc over B

No se calcula
10.6.3.2.1

Bearing on rock: discontinuities, weathering; RMR where competency is not evident

No se calcula
10.6.3.2.2

Semi-empirical: correlation with the Geomechanics RMR

No se calcula
10.6.3.2.3

Analytic: rock mass strength, failure through discontinuities

No se calcula
10.5.3.2; 10.6.3.3

Eccentricity (overturning) with factored loads

Se calcula
10.6.3.3

On soil: e ≤ B/3 and L/3

Se calcula
10.6.3.3

On rock: e ≤ 0.45B and 0.45L

No se calcula
10.6.3.4, Eq. 10.6.3.4-1

Sliding: RR = φτ Rτ + φep Rep ≥ factored horizontal load

En parte
Eq. 10.6.3.4-2

Cohesionless: Rτ = C V tan φf, C 1.0 cast against soil, 0.8 precast

En parte
10.6.3.4, Fig. 10.6.3.4-1

Clay on ≥ 6 in. of compacted granular material: lesser of su and half the normal stress

Se calcula
10.6.3.4; C10.6.3.4

Passive resistance Rep available through the design life; its future removal

No se calcula
10.5.3.1; 10.6.3.5; 10.5.5.2.1; 3.4.1

Overall stability, Strength I with γEV 1.00 and φ of 11.6.3.7

No se calcula
10.5.4.1; 10.6.4.1Extreme event limit state
10.6.4.1; 10.5.5.3.3

Bearing resistance, Extreme Event I loads, φ 1.0

En parte
10.6.4.2; 11.6.5.1

Eccentricity: middle 2/3 at γEQ 0 to middle 8/10 at γEQ 1.0, linear; γEQ 0 if LL reduces e

En parte
10.6.4.1; 10.5.5.3.3

Sliding, φ 1.0

En parte
10.6.4.1; 3.4.1

Overall stability, Extreme Event I

No se calcula
10.5.5.3.2

Scour check flood: φ 1.0, with debris loads

En parte

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