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</raw> </picture> </region> <region left="27" top="2214" width="84" height="24" color="#000000" fontSize="10"> <math> <input> <e type="operand">Maximalog</e> </input> </math> </region> </regions> </worksheet>

710c0a3c-2753-46d7-9ea3-e437fb796717 41 Prmtv 3 5 false true 0 7 decimal

&[DATE] &[TIME] - &[FILENAME]

h, толщина стенки цилиндра h 20 mm * :

h1, толщина днища h.1 80 mm * :

r, радиус цилиндра r 400 mm * :

ι, длина цилиндра ι 600 mm * :

E, модуль упругости материала E 2.0 105^* MPa * :

μ, коэффициент Пуассона μ 0.3 :

p, эксплуатационное давление p 2.5 MPa * :

D.1 E h.1 3^* 121 μ 2^- (* / :

β 31 μ 2^- (* r 2^h 2^* / 4 nthroot :

D E h 3^* 121 μ 2^- (* / :

B 1 - (1 μ 2 / - (* p r 2^* E h * / * 1 - (p r 3^* 8 D.1 * 1 μ + (* / * 21 mat :

A 12 D * β 2^* / 12 D * β 3^* / 1 - D β * / r D.1 1 μ + (* / - 1 - 2 D * β 2^* / 22 mat :

X A 1 -^B * :

X 10590.28 kg m * s 2^/ * 2.26 105^* kg s 2^/ * - 21 mat

M.0 X 1 el :

Q.0 X 2 el :

T.x p r * 2 / :

x M.x M.0 e 1 - (β * x *^* β x * cos β x * sin + (* Q.0 β / e 1 - (β * x *^* β x * sin * + :

ω.ch p μ T.x * r / - (r 2^E h * / * :

x M.t μ x M.x * :

x ω M.0 2 D * β 2^* / e 1 - (β * x *^* β x * cos β x * sin - (* Q.0 2 D * β 3^* / e 1 - (β * x *^* β x * cos * + ω.ch + :

x T.t μ T.x * E h * x ω * r / + :

σ.r 0 :

x σ.x x M.x 6 * h 2^/ T.x h / + :

x σ.t x M.t 6 * h 2^/ x T.t h / + :

x σ.ekv 12 / x σ.x x σ.t - (2^x σ.t σ.r - (2^+ σ.r x σ.x - (2^+ (* sqrt :

σx, меридиональные напряжения в стыке цилиндра с днищем 0 σ.x MPa 183.85

σт, окружные напряжения в стыке цилиндра с днищем 0 σ.t MPa 55.16

σт, окружные напряжения в цилиндре вне краевой зоны ι σ.t MPa 49.99

σэкв, эквивалентные напряжения в стыке цилиндра с днищем 0 σ.ekv 1.63 108^* Pa *

Mx, момент в цилиндрической оболочке в координате х=0 0 M.x kN 10.59

gr σx x mm * σ.x MPa / σт x mm * σ.t MPa / σэкв x mm * σ.ekv MPa / Мx x mm * M.x kN / 42 mat :

Min 0002 - 41 mat :

Max 2502502501241 mat :

T 505050241 mat :

lb σ_x in MPa σ_y in MPa τ_{xy} in MPa M_x in kNm/m 41 mat :

"σx"
"σт"
"σэкв"
"Мx"

P gr ix 2 el :

XYPlot.YLimMax Max ix el 11 mat :

XYPlot.YLimMin Min ix el 11 mat :

XYPlot.YTick T ix el 11 mat :

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</raw> </picture> </region> <region left="27" top="2214" width="84" height="24" color="#000000" fontSize="10"> <math> <input> <e type="operand">Maximalog</e> </input> </math> </region> </regions> </worksheet>