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vs2015从源码编译gdal3.3.2好的库文件x64-release版本（2000个子文件）

tool_hugehelp.c 579KB

openssl.c 138KB

http.c 137KB

ftp.c 132KB

url.c 129KB

sectransp.c 125KB

libssh2.c 115KB

multi.c 107KB

setopt.c 90KB

libssh.c 86KB

tool_operate.c 86KB

lib557.c 81KB

schannel.c 81KB

tool_getparam.c 77KB

http2.c 76KB

nss.c 74KB

sws.c 69KB

transfer.c 63KB

imap.c 60KB

smtp.c 56KB

mime.c 54KB

ngtcp2.c 53KB

connect.c 51KB

gtls.c 50KB

cookie.c 48KB

sockfilt.c 44KB

pop3.c 44KB

telnet.c 43KB

urlapi.c 41KB

tftp.c 41KB

gskit.c 40KB

rtspd.c 39KB

vtls.c 39KB

hostip.c 37KB

lib1560.c 36KB

mbedtls.c 36KB

x509asn1.c 35KB

wolfssl.c 35KB

tftpd.c 34KB

wolfssh.c 34KB

easy.c 34KB

ccsidcurl.c 33KB

tool_help.c 32KB

http_proxy.c 32KB

socks.c 32KB

os400sys.c 32KB

c-hyper.c 31KB

ftplistparser.c 30KB

content_encoding.c 30KB

digest.c 30KB

mprintf.c 30KB

formdata.c 29KB

smb.c 29KB

doh.c 29KB

ldap.c 28KB

asyn-ares.c 28KB

socksd.c 28KB

bearssl.c 27KB

mqttd.c 27KB

ntlm.c 27KB

unit1651.c 26KB

tool_formparse.c 26KB

strerror.c 26KB

rtsp.c 25KB

schannel_verify.c 25KB

quiche.c 25KB

curl_sasl.c 23KB

krb5.c 23KB

tool_setopt.c 23KB

sendf.c 23KB

socks_sspi.c 22KB

tool_doswin.c 22KB

util.c 22KB

openldap.c 22KB

mqtt.c 21KB

curl_ntlm_core.c 21KB

progress.c 21KB

CMakeCCompilerId.c 20KB

digest_sspi.c 20KB

easyoptions.c 20KB

socks_gssapi.c 20KB

mesalink.c 20KB

tool_urlglob.c 19KB

asyn-thread.c 19KB

rustls.c 18KB

altsvc.c 18KB

md5.c 17KB

getinfo.c 17KB

parsedate.c 16KB

curlx.c 16KB

conncache.c 16KB

tool_paramhlp.c 16KB

curl_addrinfo.c 16KB

file.c 15KB

pingpong.c 15KB

krb5_sspi.c 15KB

unit1307.c 15KB

ephiperfifo.c 14KB

lib537.c 14KB

lib518.c 14KB

共 2000 条

Cartographic Pro jection Pro cedures

Release 4

Second Interim Rep ort

Gerald I. Evenden

September 24, 1995

Contents

1 Release 4.3 Up dates. 3

2 Pseudocylindrical Pro jections. 5

2.0.1 Computations.

: : : : : : : : : :

2.0.2 Sources.

: : : : : : : : : : : : : :

2.1 Sinusoidal Pseudocylindricals

: : : : : :

2.1.1 Generalized Sinusoidal

: : : : : :

2.1.2 Urmaev Flat-Polar Sinusoidal Se-

ries

: : : : : : : : : : : : : : : : :

2.1.3 Eckert V

: : : : : : : : : : : : :

2.1.4 Winkel I

: : : : : : : : : : : : : :

2.1.5 Wagner II I

: : : : : : : : : : : :

2.1.6 Wagner II

: : : : : : : : : : : : :

2.1.7 Foucaut Sinusoidal.

: : : : : : : :

2.2 Elliptical Pseudocylindricals.

: : : : : :

2.2.1 Mollweide, Wagner IV (Putnin

s

), and Wagner V

: : : : : : : :

2.2.2 Eckert IV

: : : : : : : : : : : : :

2.2.3 Putnin

s P

: : : : : : : : : : : :

2.2.4 Hatano

: : : : : : : : : : : : : :

2.2.5 Eckert II I, Putnin

s P

, Wagner

VI (Putnin

s P

), and Kavraisky

VII

: : : : : : : : : : : : : : : : :

2.3 Hyperb olic Pseudocylindricals

: : : : : :

2.3.1 Putnin

s P

and P

: : : : : : : :

2.3.2 Putnin

s P

and P

: : : : : : : :

2.4 Parabolic Pseudo cylindricals

: : : : : :

2.4.1 Craster (Putnin

s P

)

: : : : : : :

2.4.2 Putnin

s P

and Werenskiold I

: :

2.4.3 Putnin

s P

and P

: : : : : : : :

2.4.4 McBryde-Thomas Flat-Polar

Parabolic

: : : : : : : : : : : : :

2.5 Rectilinear

: : : : : : : : : : : : : : : : :

2.5.1 Collignon

: : : : : : : : : : : : :

2.5.2 Eckert I

: : : : : : : : : : : : : :

2.5.3 Eckert II

: : : : : : : : : : : : :

2.6 Miscellaneous pseudo/Pseudocylindricals. 13

2.6.1 Sine-Tangent Series

: : : : : : :

2.6.2 McBryde-Thomas Flat-Polar

Sine (No. 1).

: : : : : : : : : : :

2.6.3 McBryde-Thomas Flat-Polar

Quartic

: : : : : : : : : : : : : :

2.6.4 Boggs Eumorphic

: : : : : : : : :

2.6.5 Nell-Hammer

: : : : : : : : : : :

2.6.6 Robinson

: : : : : : : : : : : : :

2.6.7 Denoyer

: : : : : : : : : : : : : :

2.6.8 Fahey

: : : : : : : : : : : : : : :

2.6.9 Ginsburg VII I or TsNIIGAiK

: :

2.6.10 Loximuthal

: : : : : : : : : : : :

2.6.11 Winkel II

: : : : : : : : : : : : :

2.6.12 Urmaev V Series

: : : : : : : : :

2.6.13 Goo de Homolosine

: : : : : : : :

3 Miscellaneous Pro jections. 17

3.1 Near Pseudocylindricals.

: : : : : : : : :

3.1.1 Aito

: : : : : : : : : : : : : : :

3.1.2 Winkel Tripel

: : : : : : : : : : :

3.1.3 Hammer (Hammer-Aito ) and

Eckert-Greifendor.

: : : : : : :

3.1.4 Larrivee.

: : : : : : : : : : : : : :

3.1.5 Wagner VII.

: : : : : : : : : : :

3.1.6 Laskowski.

: : : : : : : : : : : :

4 Creating Oblique Pro jections. 19

CONTENTS

1 Release 4.3 Up dates.

As with the previous Rel. 4 update manual, this rep-

resents new changes reected in the third subrelease.

The main reason for not combining this material with

updates in the previous report in one do cument are the

changes in typesetting style and the delays that would

be caused with changing style in the previous rep ort.

Changes most obvious to users of the program

pro j

are the addition of new pro jections|the total is now

about 110. For programmers using the pro jection li-

brary, the main change is in how to limit the list of pro-

jections linked into application programs. Additional,

internal changes were made to ease maintenance of the

system, but they should be transparent to b oth user

and programmer.

Manual Style.

This up date is concerned with only

documenting pro jections. Waing by the author about

what should be included or ignored are b eginning to

converge to the style presented here. Description of

the Pseudocylindrical class of pro jections that follows

is nearly complete and will probably not change greatly

in the nal documentation. A few of previous Miscel-

laneous pro jections and new additions are included as

well as a section on the General Oblique pro jection.

It was also decided to include the formulary as part of

documentation for reference by the serious reader and

to make an explicit denition of what is considered by

the author to be the mathematical denition of each

pro jection in this system.

Any comments as to this new style are appreciated.

Apologies.

Because automatic typesetting programs

do not always make the best choices, there are several

undesirable locating of gures relative to text. These

can usually be overcome by extra eort by the author,

but such manipulations are likely to b e destroyed by

later, overall document alterations. Thus, little eort

was expended at this preliminary stage in \b eautifying"

the text.

1 RELEASE 4.3 UPDATES.

2.1 Sinusoidal Pseudocylindricals

2 Pseudo cylindrical

Pro jections.

Pseudocylindrical projections are a result of eorts to

minimize the distortion of the p olar regions of the cylin-

drical pro jections by bending the meridians toward the

center of the map as a function of longitude while main-

taining the cylindrical characterstic of parallel parallels.

These pro jections are almost excusively used for small

scale global displays and, except for the Sinsoidal pro-

jection, only derived for a spherical Earth. Because

of the basic denition of pseudo cylindrical pro jections,

none are conformal, but many are equal area.

Figure 1: Interupted Go ode Homolosine emphasizing

land masses.

To further reduce distortion, pseudocylindrical are of-

ten presented in interupted form that are made by join-

ing several regions with appropriate central meridians

and false easting and clipping boundaries. Figs. 1 and

2 show typical construction that are suited for showing

respective global land and o ceanic regions. To reduce

the lateral size of the map, some uses remove an irreg-

ular, North-South strip of the mid-Atlantic region so

that the western tip of Africa is plotted north of the

eastern tip of South America.

Figure 2: Interupted Go ode Homolosine emphasizing

oceanic masses.

Pseudocylindrical are sub-classed into groups based

upon the shape of the merdians: sinusoidal, elliptical,

parabolic, hyperbolic, rectilinear and miscellaneous. An

additional category is based up on whether the meridi-

ans come to a point at the p ole or are terminated along

a straight line|at-topped.

2.0.1 Computations.

A complicating factor in computing the forward pro jec-

tion for pseudo cylindricals is that some of the pro jection

formulae use a parametric variable, typically



, which

is a function of



. In some cases, the parametric equa-

tion is not directly solvable for



and requires use of

Newton-Raphson's metho d of iterative nding the root

(



). The dening equations for these cases are thus

given in the form of

(



) and its derivative,

(



), and

an estimating initial value for



(



). Renement of



is made by





(



)

(



) until

(



)

(



)

less than predened tolerance.

When known, formula constant factors are given in

rational form (e.g.

2) rather than a decimal value

(0.7071) so that the precision used in the resultant pro-

gram co de constants is determined by the programmer.

However, source material may only provide decimal val-

ues, typically to 5 or 6 decimal digits. This is adequate

in most cases, but has caused problems with the con-

vergence of a Newton-Raphson determination and de-

grades the determination of numerical derivatives.

Because several of the pseudo cylindrical pro jections

have a common computational base, they are group ed

into a single mo dule with multiple initializing entry

points. This may lead to a minor loss of eciency, such

as adding a zero term in the simple Sinusoidal case of

the the Generalized Sinusoidal (2.1.1).

2.0.2 Sources.

The principle source for pseudocylindrical formulae is

[7]. Many formulae are repeated in Snyder's later works

[11] and [10], with the latter adding a few additional

pro jections. Mahling, [2], covers several of the Russian

pro jections but the formulae are often dicult to read.

Mahling also has given fourteen pseudocylindrical for-

mulae in [3, Appendix 1] but some discrepancies are

found when compared to Snyder's work. For the Robin-

son Pro jection (2.6.6), [6] was consulted to verify preci-

sion of tabular values and lack of sp ecication of inter-

polation method. Common pseudo cylindicals formulae

are also found in Pearson's work: [4] and [5]. Ellipsoid

formulae for the Sinusoidal pro jection is from [9].

2.1 Sinusoidal Pseudo cylindricals

2.1.1 Generalized Sinusoidal

McBryde and Thomas developed a generalized formu-

las for several of the pseudocylindricals with sinusoidal

meridians:

C 

(

+ cos



)

(

+ 1)

C 

(

+ 1)

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release-1930-gdal-3-7-1-mapserver-8-0-1的32位可执行的文件和库文件

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