Stephen Ditmore
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The following is my contribution to revising ISO 12217 as communicated to ABYC. ABYC is the American National Standards Institute (ANSI) accredited TAG representative for U.S. positions on activities and ballots related to ISO TC 188. I'm posting my comments here so that other's may weigh in. I'm not at liberty to share the entire regulation but encourage others to contact their nation's TAG representative if you do not have access to a copy. My prior related threads include:
Introduction:
I’m submitting this because there’s scant information offered by Section 5.1 of ISO 12217-1:2022(E) concerning how one might develop a target CL for preliminary design from basic vessel parameters prior to finalizing a righting moments curve. The proposed language and supporting derivation below are suggested so that Section 5.1 might offer a starting point to users prior to any test being undertaken. The addition could either appear as 5.1.2 or be incorporated into Section 6.2 as 6.2.4: Estimating CL for a Candidate New Design (and be referenced from Section 5.1). The same math can be utilized to solve for a target Righting Moment and to write expressions suggesting other vessel parameters in the preliminary design process once a target CL and a target VCGs are determined.
Concerning existing vessels or designs that are sufficiently final for a righting moments curve to be determined, it would be helpful were Section 5.1 to reference the Offset Load Test Calculation Worksheet of Appendix J.
Determining a target Crew Limit CL relative to Hull Length (LH):
LH is as defined by these diagrams from ISO 8666:
A preliminary relationship between minimum righting moment (RMreq’d) and Hull Length (LH), for the purpose of anticipating a maximum Crew Limit (CL), is:
[from B.3.2.4]
RMmin@o0(R) = 9.806m(LDC) * sin[11.5+[(24-LH)^3 / 520]] * GM´
Deriving an approximate preliminary waterline beam
From this point on I will employ approximations & assumptions as follows:
- https://www.boatdesign.net/threads/electric-launch-design-optimized-for-semi-displacement-speeds.68648
- https://www.boatdesign.net/threads/how-wide-should-it-be-a-method-proposed.12440
Introduction:
I’m submitting this because there’s scant information offered by Section 5.1 of ISO 12217-1:2022(E) concerning how one might develop a target CL for preliminary design from basic vessel parameters prior to finalizing a righting moments curve. The proposed language and supporting derivation below are suggested so that Section 5.1 might offer a starting point to users prior to any test being undertaken. The addition could either appear as 5.1.2 or be incorporated into Section 6.2 as 6.2.4: Estimating CL for a Candidate New Design (and be referenced from Section 5.1). The same math can be utilized to solve for a target Righting Moment and to write expressions suggesting other vessel parameters in the preliminary design process once a target CL and a target VCGs are determined.
Concerning existing vessels or designs that are sufficiently final for a righting moments curve to be determined, it would be helpful were Section 5.1 to reference the Offset Load Test Calculation Worksheet of Appendix J.
Determining a target Crew Limit CL relative to Hull Length (LH):
LH is as defined by these diagrams from ISO 8666:
A preliminary relationship between minimum righting moment (RMreq’d) and Hull Length (LH), for the purpose of anticipating a maximum Crew Limit (CL), is:
RMmin@o0(R) = 9.806m(LDC) * sin[11.5+[(24-LH)^3 / 520]] * GM´
derivation:
RM = 9.806m(LDC) * sinϕ0(R) * GM´
RM = 9.806m(LDC) * sin[11.5+[(24-LH)^3/520]] * GM´
CL = GM´ * 9.806m(LDC) * tan[11.5+[(24 - LH)^3 / 520]] / 480BCRM = 9.806m(LDC) * sinϕ0(R) * GM´
RM = 9.806m(LDC) * sin[11.5+[(24-LH)^3/520]] * GM´
derivation:
HM = RM [@ equilibrium]
HM = 480CL * BC * cosϕ [from B.3.2.4]
480CL * BC * cosϕ = 9.806 * sin[11.5+[(24-LH)^3/520]] * GM´ * m(LDC)
CL = 9.806m(LDC) * sin[11.5+[(24-LH)^3/520]] * GM´ / (480BC * cosϕ0(R))
CL = GM´ * 9.806m(LDC) * tan[11.5+[(24-LH)^3/520]] / 480BC
GM´= 480BC * CL / [9.806m(LDC) * tan[11.5 + [(24 - LH)^3 / 520]]]HM = RM [@ equilibrium]
HM = 480CL * BC * cosϕ [from B.3.2.4]
480CL * BC * cosϕ = 9.806 * sin[11.5+[(24-LH)^3/520]] * GM´ * m(LDC)
CL = 9.806m(LDC) * sin[11.5+[(24-LH)^3/520]] * GM´ / (480BC * cosϕ0(R))
CL = GM´ * 9.806m(LDC) * tan[11.5+[(24-LH)^3/520]] / 480BC
derivation:
CL = GM´ * 9.806m(LDC) * tan[11.5+[(24-LH)^3/520]] / 480BC
CL/GM´ = 9.806m(LDC) * tan[11.5+[(24-LH)^3/520]] / 480BC
GM´= 480BC * CL / [9.806m(LDC) * tan[11.5+[(24-LH)^3/520]]]
CL = GM´ * 9.806m(LDC) * tan[11.5+[(24-LH)^3/520]] / 480BC
CL/GM´ = 9.806m(LDC) * tan[11.5+[(24-LH)^3/520]] / 480BC
GM´= 480BC * CL / [9.806m(LDC) * tan[11.5+[(24-LH)^3/520]]]
Deriving an approximate preliminary waterline beam
From this point on I will employ approximations & assumptions as follows:
- GM(initial) may or may not equal GM´, depending on hull shape. Nonetheless, posit that GM(initial) = GM´
- Posit that waterline beam (BWL) = BC
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