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Changeset 5428
- Timestamp:
- 03/29/10 16:13:16
(2 years ago)
- Author:
- larsivi
- Message:
Some doc formatting fixes, thanks aziz
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Files:
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Legend:
- Unmodified
- Added
- Removed
- Modified
- Copied
- Moved
| r5275 |
r5428 |
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| 51 | 51 | LE = <= |
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| 52 | 52 | GT = < |
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| | 53 | CLN = : |
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| 53 | 54 | %(favicon)s |
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| 54 | 55 | """ % locals() |
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| r5425 |
r5428 |
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| 211 | 211 | * Approximates the integral |
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| 212 | 212 | * |
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| 213 | | * K(m) = $(INTEGRATE 0, &pi/2) dt/ (sqrt( 1- m $(POWER sin, 2) t)) |
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| | 213 | * K(m) = $(INTEGRATE 0, π/2) dt/ (sqrt( 1- m $(POWER sin, 2) t)) |
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| 214 | 214 | * |
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| 215 | 215 | * where m = 1 - x, using the approximation |
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| … | … | |
| 226 | 226 | * This is equivalent to ellipticF(PI_2, 1-x). |
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| 227 | 227 | * |
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| 228 | | * K(0) = &pi/2. |
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| | 228 | * K(0) = π/2. |
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| 229 | 229 | */ |
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| 230 | 230 | |
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| … | … | |
| 280 | 280 | * Approximates the integral |
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| 281 | 281 | * |
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| 282 | | * E(m) = $(INTEGRATE 0, &pi/2) sqrt( 1- m $(POWER sin, 2) t) dt |
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| | 282 | * E(m) = $(INTEGRATE 0, π/2) sqrt( 1- m $(POWER sin, 2) t) dt |
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| 283 | 283 | * |
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| 284 | 284 | * where m = 1 - x, using the approximation |
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| … | … | |
| 289 | 289 | * rather than m for compatibility with ellipticKComplete(). |
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| 290 | 290 | * |
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| 291 | | * E(1) = 1; E(0) = &pi/2. |
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| | 291 | * E(1) = 1; E(0) = π/2. |
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| 292 | 292 | * m must be in the range 0 <= m <= 1. |
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| 293 | 293 | */ |
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| r5194 |
r5428 |
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| 34 | 34 | In addition there exist two further abstract methods; these methods |
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| 35 | 35 | have empty default implementations since in some cases they are not |
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| 36 | | required: |
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| | 36 | required$(CLN) |
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| 37 | 37 | --- |
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| 38 | 38 | protected abstract void padLength(ubyte[] data, ulong length); |
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