JPH07262394A - Integrating device for adjacent polygon - Google Patents

Integrating device for adjacent polygon

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Publication number
JPH07262394A
JPH07262394A JP6049492A JP4949294A JPH07262394A JP H07262394 A JPH07262394 A JP H07262394A JP 6049492 A JP6049492 A JP 6049492A JP 4949294 A JP4949294 A JP 4949294A JP H07262394 A JPH07262394 A JP H07262394A
Authority
JP
Japan
Prior art keywords
polygon
polygons
coordinate
coordinate point
integrated
Prior art date
Legal status (The legal status is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the status listed.)
Granted
Application number
JP6049492A
Other languages
Japanese (ja)
Other versions
JP3361606B2 (en
Inventor
Shinji Tonokawa
伸次 殿川
Current Assignee (The listed assignees may be inaccurate. Google has not performed a legal analysis and makes no representation or warranty as to the accuracy of the list.)
Fujitsu Ltd
Original Assignee
Fujitsu Ltd
Priority date (The priority date is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the date listed.)
Filing date
Publication date
Application filed by Fujitsu Ltd filed Critical Fujitsu Ltd
Priority to JP04949294A priority Critical patent/JP3361606B2/en
Publication of JPH07262394A publication Critical patent/JPH07262394A/en
Application granted granted Critical
Publication of JP3361606B2 publication Critical patent/JP3361606B2/en
Anticipated expiration legal-status Critical
Expired - Lifetime legal-status Critical Current

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Abstract

PURPOSE:To reduce the number of polygons to be designated, to enlarge the range of designation and to make an operation simple and easy by respectively designating the plural polygons at one point. CONSTITUTION:This device is provided with a display means M for displaying the plural polygons, designating means M2 for designating the plural adjacent polygons concerning the polygons displayed on the display means M1, and adjacent polygon coordinate point calculating means M3 for calculating the coordinate points of one integrated polygon from the plural polygons designated by the designating means M2. Namely, when the plural polygons are respectively designated at one point, the outline coordinate point sequence and unnecessary coordinate points of the integrated polygon can be calculated from the apex coordinates of plural polygons. Further, the apex coordinate point sequence of the integrated polygon excluding the unwanted coordinate points from the outline coordinate point sequence can be provided. Therefore, the designation range of each polygon is enlarged, each polygon can be designated at one point, and the operation is simplified and facilitated.

Description

【発明の詳細な説明】Detailed Description of the Invention

【0001】[0001]

【産業上の利用分野】本発明は隣接多角形統合装置に関
し、隣接する複数の多角形を1つの面に統合する装置に
関する。
BACKGROUND OF THE INVENTION 1. Field of the Invention The present invention relates to an adjoining polygon combining apparatus, and more particularly to an apparatus for adjoining a plurality of adjoining polygons into one surface.

【0002】[0002]

【従来の技術】従来より、コンピュータマッピングやC
AD(コンピュータ・エイティッド・デザイン)の分野
では隣接する複数の多角形を1つの多角形に統合する必
要を生じる場合がある。例えば、固定資産税管理システ
ムにおいては、一筆と呼ばれる土地登記上の単位で登録
された土地(多角形)が複数隣接している場合、これら
を画地と呼ばれる課税上の単である1つの土地(多角
形)に統合する必要がある。
2. Description of the Related Art Conventionally, computer mapping and C
In the field of AD (Computer Aided Design), it may be necessary to combine a plurality of adjacent polygons into one polygon. For example, in a fixed asset tax management system, when multiple land (polygons) registered in the unit of land registration called one stroke are adjacent to each other, one land is a taxable unit called an image land. Need to be integrated into (polygon).

【0003】従来のシステムでは多角形の統合を行なう
場合、ディスプレイ表示画面上で、互いに隣接する複数
の多角形を統合しようとするとき、統合された多角形の
全ての頂点座標を例えばマウスによりクリックして指定
入力し、この指定された頂点座標点列を統合した多角形
のベクトルデータとして登録している。
In the conventional system, when the polygons are integrated, when a plurality of polygons adjacent to each other are to be integrated on the display screen of the display, all vertex coordinates of the integrated polygons are clicked by, for example, a mouse. Then, the designated vertex coordinate point sequence is registered as integrated polygon vector data.

【0004】[0004]

【発明が解決しようとする課題】従来方法では、統合さ
れた多角形の全ての頂点座標を順に指定入力しなければ
ならないため、指定する座標の数が多くなり、かつ指定
する座標は頂点であるため、正確に指定しなければなら
ず、入力操作に神経を使い手間がかかるという問題があ
った。
In the conventional method, since all vertex coordinates of the integrated polygon must be designated and input in order, the number of designated coordinates is large and the designated coordinates are vertices. Therefore, there is a problem that it is necessary to specify it accurately, and it takes time and effort to input operation.

【0005】本発明は上記の点に鑑みなされたもので、
指定する数が少なく、かつ指定する範囲が大きく、操作
が簡単かつ容易となる隣接多角形統合装置を提供するこ
とを目的とする。
The present invention has been made in view of the above points,
It is an object of the present invention to provide an adjoining polygon integration device in which the number to be specified is small and the range to be specified is large, and the operation is simple and easy.

【0006】[0006]

【課題を解決するための手段】本発明の隣接多角形統合
装置は、図1の原理図に示す如く、複数の多角形を表示
する表示手段M1と、上記表示手段M1にて表示された
複数の多角形について、隣接する複数の多角形を指定す
る指定手段M2と、上記指定手段M2にて指定された複
数の多角形から一つの統合した多角形の座標点を求める
隣接多角形座標点算出手段M3とを有する。
As shown in the principle diagram of FIG. 1, an adjoining polygon integration apparatus of the present invention includes a display means M1 for displaying a plurality of polygons and a plurality of display means M1 for displaying the polygons. With respect to the polygon, the specifying means M2 for specifying a plurality of adjacent polygons, and the adjacent polygon coordinate point calculation for obtaining the coordinate points of one integrated polygon from the plurality of polygons specified by the specifying means M2. And means M3.

【0007】また、前記隣接多角形座標点算出手段M3
が、指定された複数の多角形の予め登録されている頂点
座標点列を抽出する抽出手段M4と、上記抽出手段M4
により抽出した頂点座標列のうち、複数の多角形で共有
される座標で内角の和が180度の整数倍となる不要座
標点を求める不要座標点算出手段M5と、上記抽出手段
M4で求めた頂点座標列から上記不要座標点列を排除し
て統合多角形の座標点を求める座標点算出手段M6を備
える。
Further, the adjacent polygon coordinate point calculating means M3
Is an extraction means M4 for extracting a previously registered vertex coordinate point sequence of a plurality of designated polygons, and the extraction means M4.
The unnecessary coordinate point calculating means M5 for obtaining an unnecessary coordinate point whose sum of internal angles is an integral multiple of 180 degrees in the coordinates shared by a plurality of polygons in the vertex coordinate sequence extracted by Coordinate point calculating means M6 for excluding the unnecessary coordinate point sequence from the vertex coordinate sequence to obtain coordinate points of the integrated polygon is provided.

【0008】[0008]

【作用】本発明においては、複数の多角形夫々を1点で
指定すれば、複数の多角形の頂点座標から統合多角方形
の外形線座標点列及び不要座標点が求められ、更に外形
線座標点列から不要座標点を排除した統合多角形の頂点
座標点列が得られるため、各多角形の指定範囲が大き
く、各多角形を1点で指定すれば良い。
In the present invention, by designating each of a plurality of polygons by one point, the outline polygon coordinate point sequence and the unnecessary coordinate points of the integrated polygon are obtained from the vertex coordinates of the polygons. Since the vertex coordinate point sequence of the integrated polygon is obtained by removing unnecessary coordinate points from the point sequence, the designated range of each polygon is large, and each polygon may be designated by one point.

【0009】[0009]

【実施例】図2は本発明装置としての図形処理システム
の一実施例のブロック図を示す。同図中、処理装置11
は例えばワークステーション等のコンピュータであり、
図形処理を実行する。入力装置12は例えばキーボード
であり、コマンド、数値等を隣接多角形座標点算出手段
M3に対応する処理装置11に入力する。表示手段M1
に対応する表示装置14は例えばCRTディスプレイで
あり、処理装置11で作図された図形等を表示する。指
定手段M2に対応するポインティングデバイス15は例
えばマウスであり、表示装置14に表示されるカーソル
の位置を指定し処理装置11に供給する。出力装置16
は例えばプリンタであり、処理装置11で作図された図
形等をプリントアウトする。
FIG. 2 is a block diagram of an embodiment of a graphic processing system as an apparatus of the present invention. In the figure, a processing device 11
Is a computer such as a workstation,
Perform graphic processing. The input device 12 is, for example, a keyboard, and inputs commands, numerical values, etc. to the processing device 11 corresponding to the adjacent polygon coordinate point calculation means M3. Display means M1
The display device 14 corresponding to is, for example, a CRT display, and displays the figure and the like drawn by the processing device 11. The pointing device 15 corresponding to the designating means M2 is, for example, a mouse, and designates the position of the cursor displayed on the display device 14 and supplies it to the processing device 11. Output device 16
Is a printer, for example, and prints out graphics and the like drawn by the processing device 11.

【0010】図3,図4は処理装置11が実行する隣接
多角形統合処理のフローチャートを示す。図3におい
て、ステップS10で統合しようとする多角形を指定す
る。この指定は表示装置14に表示された図5に示す如
き多角形A,B,Cを統合しようとするとき、多角形
A,B,C夫々の内側の任意の点を例えばポインティン
グデバイス15でクリックすることにより行なわれる。
次にステップS20で多面体の指定が終了したかどうか
を判別し、終了していなければステップS10,S20
を繰り返し、終了した場合はステップS30に進む。
3 and 4 are flowcharts of the adjoining polygon integration processing executed by the processing device 11. In FIG. 3, a polygon to be integrated is designated in step S10. When the user designates the polygons A, B, and C displayed on the display device 14 as shown in FIG. 5 and integrates them, an arbitrary point inside each of the polygons A, B, and C is clicked with the pointing device 15, for example. It is done by doing.
Next, in step S20, it is determined whether or not the designation of the polyhedron is completed, and if it is not completed, the steps S10 and S20 are executed.
When the process is repeated, the process proceeds to step S30 when completed.

【0011】抽出手段M4に対応するステップS30で
は統合しようとする多角形A,B,C夫々の頂点座標点
列を抽出する。なお、各多角形はベクトル方式、つまり
頂点座標点列として予め登録されている。図5の例では
次の頂点座標点列群が得られる。
In step S30 corresponding to the extracting means M4, the vertex coordinate point sequence of each of the polygons A, B and C to be integrated is extracted. Each polygon is registered in advance as a vector system, that is, a sequence of vertex coordinate points. In the example of FIG. 5, the following vertex coordinate point sequence group is obtained.

【0012】A={(1,8),(2,4),(5,
5),(5,8)} B={(5,8),(5,1),(9,1)} C={(2,4),(1,1),(5,1),(5,
5)} 次のステップS40では抽出した頂点座標点列群内で共
有する座標(同一座標)を求めると共に、頂点座標点列
群から共有座標を除いた非共有座標点列群を求める。図
5では次の共有座標点列が求められる。
A = {(1,8), (2,4), (5,
5), (5,8)} B = {(5,8), (5,1), (9,1)} C = {(2,4), (1,1), (5,1) , (5,
5)} In the next step S40, the shared coordinates (same coordinates) in the extracted vertex coordinate point sequence group are obtained, and the non-shared coordinate point sequence group obtained by removing the shared coordinates from the vertex coordinate point sequence group is obtained. In FIG. 5, the next shared coordinate point sequence is obtained.

【0013】共有座標={(2,4),(5,1),
(5,5),(5,8)} ステップS50では共有座標の有無を判別し、共有座標
が無ければステップS120に進み、有ればステップS
60に進む。
Shared coordinates = {(2,4), (5,1),
(5, 5), (5, 8)} In step S50, the presence / absence of shared coordinates is determined. If there is no shared coordinate, the process proceeds to step S120, and if there is shared coordinate, step S120.
Proceed to 60.

【0014】ステップS60では各多角形につれて共有
座標を含む線分対を求める。例えば共有座標(5,1)
については多角形B,Cから次の線分対が求められる。
In step S60, a line segment pair including shared coordinates is obtained for each polygon. For example, shared coordinates (5,1)
For, the following line segment pair is obtained from polygons B and C.

【0015】B={(5,1),(9,1)},
{(5,8),(5,1)} C={(1,1),(5,1)},{(5,1),
(5,5)} 次のステップS70で共有点の各線分対の内角の和を求
める。この各線分対の内角は余弦定理及び逆余弦関数
(又は逆正弦関数)を用いて求める。
B = {(5,1), (9,1)},
{(5,8), (5,1)} C = {(1,1), (5,1)}, {(5,1),
(5, 5)} In the next step S70, the sum of the interior angles of each line segment pair of common points is obtained. The internal angle of each line segment pair is obtained using the cosine theorem and the inverse cosine function (or the inverse sine function).

【0016】次にステップS80で上記内角の和が18
0度の倍数かどうかを判別し、180度の倍数の場合に
はステップS90に進み、内角の和が180度の倍数と
なった座標点を不要座標点として、ステップS40で抽
出した共有座標点列から排除して必要共有座標点を求め
る。次にステップS100では他に共有座標点が有るか
どうかを判別し、まだ有ればステップS60に進んでス
テップS60〜S100の処理を繰り返す。これによ
り、図5の例では、(5,1),(5,5)が不要座標
点とされ、(5,8),(2,4)が必要共有座標点と
なる。他に共有座標がなければステップS110に進
み、ステップS40で求めた非共有座標点列群とステッ
プS90で求めた必要共有座標点との論理和から統合多
角形座標点列を求める。図5の例では{(1,1),
(9,1),(1,8),(5,8),(2,4)}と
なる。上記のステップS40〜S110が不要座標点算
出手段M5に対応している。次に、図4のステップS1
20では統合多角形座標点列の中から、任意の座標点を
とって開始点とする。この開始点としては例えばX座標
が最小の座標点(1,1)を選択することが考えられ
る。但し、以下の説明では開始点を(2,4)に決定し
たものとする。この後、ステップS130で、図5に示
す多角形A,B,Cを構成する頂点座標点列群の線分の
うち、開始点(2,4)を始点とする線分{(2,
4),(1,1)},{(2,4),(5,5)}を求
める。なお、線分{(1,8),(2,4)}は点
(2,4)を終点としているため除かれる。次に、ステ
ップS140でこの線分が複数存在するかどうかを判別
し、単一であればステップS180に進む。
Next, in step S80, the sum of the interior angles is 18
It is determined whether or not it is a multiple of 0 degree. If it is a multiple of 180 degrees, the process proceeds to step S90, and the coordinate point whose sum of internal angles becomes a multiple of 180 degrees is set as an unnecessary coordinate point, and the shared coordinate point extracted in step S40. Exclude from the column to find the required shared coordinate points. Next, in step S100, it is determined whether or not there is another shared coordinate point, and if there is another shared coordinate point, the process proceeds to step S60 and the processes of steps S60 to S100 are repeated. As a result, in the example of FIG. 5, (5,1) and (5,5) are unnecessary coordinate points, and (5,8) and (2,4) are necessary shared coordinate points. If there is no other shared coordinate, the process proceeds to step S110, and the integrated polygon coordinate point sequence is obtained from the logical sum of the non-shared coordinate point sequence group obtained in step S40 and the required shared coordinate point obtained in step S90. In the example of FIG. 5, {(1,1),
(9,1), (1,8), (5,8), (2,4)}. The above steps S40 to S110 correspond to the unnecessary coordinate point calculation means M5. Next, step S1 in FIG.
At 20, an arbitrary coordinate point is taken from the integrated polygon coordinate point sequence and set as the starting point. As the starting point, for example, it is conceivable to select the coordinate point (1, 1) having the smallest X coordinate. However, in the following description, it is assumed that the starting point is set to (2, 4). Then, in step S130, among the line segments of the vertex coordinate point sequence group forming the polygons A, B, and C shown in FIG. 5, the line segment having the start point (2, 4) as the start point {(2,
4), (1, 1)}, {(2, 4), (5, 5)} are obtained. The line segment {(1,8), (2,4)} is excluded because it has the point (2,4) as the end point. Next, in step S140, it is determined whether or not there are a plurality of line segments, and if they are single, the process proceeds to step S180.

【0017】複数存在する場合はステップS150に進
み、頂点座標点列群の全線分の中で逆向きの線分が存在
するかどうかを判別する。例えば、上記線分{(2,
4),(1,1)}は逆向きの線分が存在しないが、線
分{(2,4),(5,5)}は逆向きの線分{(5,
5),(2,4)}が多角形Cに存在する。逆向きの線
分が存在すれば、ステップS160で該当する線分
{(2,4),(5,5)}を排除してステップS15
0に進む。逆向きの線分が存在しなければステップS1
80に進み、残った線分{(2,4),(1,1)}の
終点(1,1)を次の開始とする。この後ステップS1
90で次の開始点がステップS120で決めた開始点と
一致するかどうかを判別し、一致しなければステップS
130に進んでステップS130〜S190の処理を繰
り返す。一致すれば、統合多角形を一周したとして次の
ステップS200に進む。上記のステップS120〜S
190では統合多角形の頂点及び外形線上の点を算出し
ている。
If there are a plurality of lines, the process proceeds to step S150, and it is determined whether or not there is an opposite line segment among all the line segments of the vertex coordinate point group. For example, the line segment {(2,
4), (1, 1)} does not have a reverse line segment, but the line segment {(2, 4), (5, 5)} has a reverse line segment {(5, 5
5), (2, 4)} exists in the polygon C. If there is a line segment in the opposite direction, the corresponding line segment {(2,4), (5,5)} is eliminated in step S160, and step S15 is performed.
Go to 0. If there is no reverse line segment, step S1
Proceeding to 80, the end point (1,1) of the remaining line segment {(2,4), (1,1)} is set as the next start. After this step S1
At 90, it is determined whether or not the next starting point matches the starting point determined at step S120.
The process proceeds to step 130 and the processes of steps S130 to S190 are repeated. If they match, it is determined that the integrated polygon has been rotated once, and the process proceeds to step S200. Steps S120 to S above
In 190, the vertices of the integrated polygon and the points on the outline are calculated.

【0018】ステップS200ではステップS120〜
S190で開始点(次の開始点を含む)の座標点列
{(1,1),(5,1),(9,1),(5,8),
(1,8),(2,4)}の中に、ステップS90で求
めた不要座標点(5,1),(5,5)が存在するかど
うかを判別し、存在した場合にのみ、ステップS210
で開始点の座標点列から不要座標点を排除する。この後
ステップS220で開始点の座標点列を統合多角形頂点
座標点列として登録し、処理を終了する。上記のステッ
プS200〜S220が座標点算出手段M6に対応して
いる。
In step S200, steps S120-
In S190, the coordinate point sequence of the start point (including the next start point) {(1,1), (5,1), (9,1), (5,8),
It is determined whether or not the unnecessary coordinate points (5, 1), (5, 5) obtained in step S90 exist in (1, 8), (2, 4)}, and only when they exist, Step S210
The unnecessary coordinate points are excluded from the coordinate point sequence of the start point with. After that, in step S220, the coordinate point sequence of the start point is registered as an integrated polygon vertex coordinate point sequence, and the process ends. The above steps S200 to S220 correspond to the coordinate point calculating means M6.

【0019】このように上記実施例では多角形A,B,
C夫々の内側の1点を3点指定すれば、この多角形A,
B,Cを統合した多角形が得られ、従来は多角形Aの頂
点を4点、多角形Bの頂点を4点多角形Cの頂点を3点
と、合計11点を指定する必要があったのに対し、指定
する点数が大幅に少なくなり、従来の頂点を指定するの
に対し、本実施例では多角形の内側の任意の点を指定す
れば良く入力操作が容易となり、手間を省くことができ
る。
Thus, in the above embodiment, the polygons A, B,
If you specify three points on the inside of each C, the polygon A,
A polygon in which B and C are integrated is obtained, and conventionally, it is necessary to specify 11 points in total, that is, the vertex of polygon A is 4 points, the vertex of polygon B is 4 points, and the vertex of polygon C is 3 points. On the other hand, the number of points to be specified is significantly reduced, and in contrast to the conventional specification of vertices, it is sufficient to specify an arbitrary point inside the polygon in the present embodiment, which facilitates the input operation and saves labor. be able to.

【0020】上記実施例では内角が全て90度以下の凸
多角形の統合を例にとって説明したが、90度以上の内
角を持つ凹多角形の統合についても可能である。
In the above embodiment, the integration of convex polygons whose interior angles are all 90 degrees or less has been described as an example, but the integration of concave polygons having interior angles of 90 degrees or more is also possible.

【0021】[0021]

【発明の効果】上述の如く、本発明の隣接多角形統合装
置によれば、複数の多角形夫々を1点で指定すれば、複
数の多角形の頂点座標から統合多角形の外形線座標点列
及び不要座標点が求められ、更に外形線座標点列から不
要座標点を排除した統合多角形の頂点座標点列が得られ
るため、各多角形の指定範囲が大きく、各多角形を1点
で指定すれば良く、操作が簡単かつ容易となり、実用上
きわめて有用である。
As described above, according to the adjoining polygon integration apparatus of the present invention, if each of a plurality of polygons is designated by one point, the outline polygon coordinate points of the integrated polygon are calculated from the vertex coordinates of the plurality of polygons. Since the columns and unnecessary coordinate points are obtained, and the vertex coordinate point sequence of the integrated polygon obtained by eliminating unnecessary coordinate points from the outline line coordinate point sequence is obtained, the specified range of each polygon is large, and each polygon has one point. It can be specified by, and the operation becomes simple and easy, which is extremely useful in practice.

【図面の簡単な説明】[Brief description of drawings]

【図1】本発明の原理図である。FIG. 1 is a principle diagram of the present invention.

【図2】本発明装置としての図形処理システムのブロッ
ク図である。
FIG. 2 is a block diagram of a graphic processing system as an apparatus of the present invention.

【図3】多角形統合処理のフローチャートである。FIG. 3 is a flowchart of polygon integration processing.

【図4】多角形統合処理のフローチャートである。FIG. 4 is a flowchart of polygon integration processing.

【図5】本発明を説明するための図である。FIG. 5 is a diagram for explaining the present invention.

【符号の説明】[Explanation of symbols]

11 処理装置 12 入力装置 14 表示装置 15 ポインティングデバイス 16 出力装置 M1 表示手段 M2 指定手段 M3 隣接多角形座標点算出手段 M4 抽出手段 M5 不要座標点算出手段 M6 座標点算出手段 11 processing device 12 input device 14 display device 15 pointing device 16 output device M1 display means M2 designating means M3 adjacent polygon coordinate point calculating means M4 extracting means M5 unnecessary coordinate point calculating means M6 coordinate point calculating means

Claims (2)

【特許請求の範囲】[Claims] 【請求項1】 複数の多角形を表示する表示手段(M
1)と、 上記表示手段(M1)にて表示された複数の多角形につ
いて、隣接する複数の多角形を指定する指定手段(M
2)と、 上記指定手段(M2)にて指定された複数の多角形から
一つの統合した多角形の座標点を求める隣接多角形座標
点算出手段(M3)とを有することを特徴とする隣接多
角形統合装置。
1. Display means (M) for displaying a plurality of polygons.
1) and designation means (M) for designating a plurality of adjacent polygons among the plurality of polygons displayed on the display means (M1).
2) and adjacent polygon coordinate point calculation means (M3) for obtaining coordinate points of one integrated polygon from the plurality of polygons designated by the designation means (M2). Polygon integrated device.
【請求項2】 前記隣接多角形座標点算出手段(M3)
が、指定された複数の多角形の予め登録されている頂点
座標点列を抽出する抽出手段(M4)と、 上記抽出手段(M4)により抽出した頂点座標列のう
ち、複数の多角形で共有される座標で内角の和が180
度の整数倍となる不要座標点を求める不要座標点算出手
段(M5)と、 上記抽出手段(M4)で求めた頂点座標列から上記不要
座標点列を排除して統合多角形の座標点を求める座標点
算出手段(M6)を備えたことを特徴とする請求項1記
載の隣接多角形統合装置。
2. The adjacent polygon coordinate point calculation means (M3)
Is shared by a plurality of polygons among the apex coordinate sequence extracted by the extracting means (M4) and the aforesaid apex coordinate sequence extracted by the extracting means (M4). The sum of interior angles is 180
The unnecessary coordinate point calculating means (M5) for obtaining an unnecessary coordinate point that is an integer multiple of the degree, and the unnecessary coordinate point sequence are excluded from the vertex coordinate sequence obtained by the extracting means (M4) to obtain coordinate points of the integrated polygon. The adjacent polygon integration apparatus according to claim 1, further comprising a coordinate point calculating means (M6) for obtaining.
JP04949294A 1994-03-18 1994-03-18 Adjacent polygon integration device Expired - Lifetime JP3361606B2 (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
JP04949294A JP3361606B2 (en) 1994-03-18 1994-03-18 Adjacent polygon integration device

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
JP04949294A JP3361606B2 (en) 1994-03-18 1994-03-18 Adjacent polygon integration device

Publications (2)

Publication Number Publication Date
JPH07262394A true JPH07262394A (en) 1995-10-13
JP3361606B2 JP3361606B2 (en) 2003-01-07

Family

ID=12832654

Family Applications (1)

Application Number Title Priority Date Filing Date
JP04949294A Expired - Lifetime JP3361606B2 (en) 1994-03-18 1994-03-18 Adjacent polygon integration device

Country Status (1)

Country Link
JP (1) JP3361606B2 (en)

Cited By (1)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
KR100439577B1 (en) * 2001-08-25 2004-07-12 이상욱 Triangular mesh segmentation apparatus and method based on surface normal

Cited By (1)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
KR100439577B1 (en) * 2001-08-25 2004-07-12 이상욱 Triangular mesh segmentation apparatus and method based on surface normal

Also Published As

Publication number Publication date
JP3361606B2 (en) 2003-01-07

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