JPH0361152B2 - - Google Patents

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Publication number
JPH0361152B2
JPH0361152B2 JP15946081A JP15946081A JPH0361152B2 JP H0361152 B2 JPH0361152 B2 JP H0361152B2 JP 15946081 A JP15946081 A JP 15946081A JP 15946081 A JP15946081 A JP 15946081A JP H0361152 B2 JPH0361152 B2 JP H0361152B2
Authority
JP
Japan
Prior art keywords
magnetic
coil
detection coil
magnetic field
winding
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.)
Expired
Application number
JP15946081A
Other languages
Japanese (ja)
Other versions
JPS5861477A (en
Inventor
Umaki Kato
Tosha Sato
Yonosuke Hasegawa
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.)
Tokin Corp
Original Assignee
Tokin Corp
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Filing date
Publication date
Application filed by Tokin Corp filed Critical Tokin Corp
Priority to JP15946081A priority Critical patent/JPS5861477A/en
Publication of JPS5861477A publication Critical patent/JPS5861477A/en
Publication of JPH0361152B2 publication Critical patent/JPH0361152B2/ja
Granted legal-status Critical Current

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Classifications

    • GPHYSICS
    • G01MEASURING; TESTING
    • G01RMEASURING ELECTRIC VARIABLES; MEASURING MAGNETIC VARIABLES
    • G01R33/00Arrangements or instruments for measuring magnetic variables
    • G01R33/02Measuring direction or magnitude of magnetic fields or magnetic flux
    • G01R33/04Measuring direction or magnitude of magnetic fields or magnetic flux using the flux-gate principle
    • G01R33/045Measuring direction or magnitude of magnetic fields or magnetic flux using the flux-gate principle in single-, or multi-aperture elements

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  • Physics & Mathematics (AREA)
  • Condensed Matter Physics & Semiconductors (AREA)
  • General Physics & Mathematics (AREA)
  • Measuring Magnetic Variables (AREA)

Description

【発明の詳細な説明】[Detailed description of the invention]

本発明は、フラツクスゲート磁気検知器特に2
軸の検出系を有し、小型で精度の高い磁界ベクト
ル検知器の構成法に関するものである。 一般に、微弱な磁界を検出する方法として、矩
形ヒステリシス特性を有する高透磁率磁心を飽和
に到る迄、交流励磁し、磁束変化中の印加外部磁
界成分に比例した励磁周波数の第2高調波成分を
抽出する所謂フラツクスゲート方式が用いられ
る。 第1図はこのフラツクスゲート方式磁気検知器
の動作原理を示す図である。第1図1−1はフラ
ツクスゲート磁気検知器の構成を示す系統図で図
中1は高透磁率を有するリング型磁心を示し、3
の励磁コイルが一様に巻線されている。(図はそ
の一部のみを示している)4は磁心1を交流励磁
する為の駆動器を示し、図の如く○→←●方向に
交互に励磁界HDrを発生させる。 図中2,2′は磁心中の磁束変化を検出する検
出コイルを示し本図では磁心A部、B部の磁束に
鎖交する様に巻線されている。さて、外部磁界
HSが存在しない場合は、検出コイル2,2′に対
し、磁心A,B部は互いに逆向きのB−H曲線を
描き、励磁界に対し対称となる。第1図1−2の
細実線で示した曲線(横軸は励磁界HDr縦軸は磁
束B)がこの様子を示している。外部印加磁界
HSが検出コイルの中心軸に対して図の如くθの
角度で存在する場合、図1−2のB−H曲線は破
線で示す如くバイアスされ、非対称な曲線とな
る。図1−2中の太実線は、此の時の磁束変化の
状態を説明の為例示したもので、図1−3は上記
太実線部分を抜き出したものであり、番号〜
は下表の状態に対応している。
The present invention provides a fluxgate magnetic detector, particularly two
The present invention relates to a method of constructing a compact and highly accurate magnetic field vector detector having an axis detection system. Generally, as a method of detecting a weak magnetic field, a high permeability magnetic core with rectangular hysteresis characteristics is excited with alternating current until it reaches saturation, and a second harmonic component of the excitation frequency proportional to the applied external magnetic field component during magnetic flux change is generated. A so-called flux gate method is used to extract the FIG. 1 is a diagram showing the operating principle of this fluxgate type magnetic detector. Figure 1-1 is a system diagram showing the configuration of a fluxgate magnetic detector. In the figure, 1 indicates a ring-shaped magnetic core with high magnetic permeability, and 3
The excitation coil is uniformly wound. (The figure shows only a part of it.) Reference numeral 4 denotes a driver for alternating current excitation of the magnetic core 1, which generates an excitation field H Dr alternately in the ○→←● direction as shown in the figure. In the figure, reference numerals 2 and 2' indicate detection coils for detecting changes in magnetic flux in the magnetic core, and in this figure, the coils are wound so as to interlink with the magnetic flux in portions A and B of the magnetic core. Now, external magnetic field
When H S does not exist, the magnetic cores A and B portions draw B-H curves in opposite directions with respect to the detection coils 2 and 2', and are symmetrical with respect to the excitation field. The curve shown by the thin solid line in FIG. 1-2 (the horizontal axis is the excitation field H and the vertical axis is the magnetic flux B) shows this situation. Externally applied magnetic field
When H S exists at an angle θ with respect to the central axis of the detection coil as shown in the figure, the B-H curve in FIGS. 1-2 is biased as shown by the broken line and becomes an asymmetrical curve. The thick solid line in FIG. 1-2 is an example of the state of magnetic flux change at this time for explanation, and FIG.
corresponds to the conditions in the table below.

【表】 磁心A,B部は〜の状態を励磁界の時間的
な変化に従つて連続的に繰り返すことになる。上
記の表中、両磁心部が飽和状態は磁束変化が
無い為、検出コイルに電圧は誘起されず、又状態
は両磁心部共、非飽和状態にあり、磁束の変
化量は等しく、逆向きの為、検出コイルでは誘起
電圧は相殺される。状態は一方の磁心が
飽和、他方が非飽和状態にあり、検出コイルには
外部磁界に比例し、励磁界の倍周波数成分を有す
る信号が誘起される。なお外部磁界Hsの存在し
ない場合、状態は存在しない。 図1−1中の5,5′は外部の印加磁界に比例
した倍周波成分を抽出する為の帯域通過フイルタ
ーを示している。帯域通過フイルターの中心周波
数は、励磁周波数をf0とすれば20に設定され
る。図1−1中の7,7′は位相検波器を示し、
帯域通過フイルター5,5′の出力を位相検出し、
直流HsEに変換する。図1−1中の8は周波数
20の発振器を示し、6の分周器で0の周波数に
変換し、それぞれ駆動器4、位相検波器7,7′
に供給する。 なお検出器の出力は次の様に表わされる。 E(f)=K1N〔SAdBA(f)dt −SBdBB(f)/dt〕 ……(1) N:検出コイルの巻線 BA(f),BB(f):磁心A,B部の磁束密度 SA,SB:磁心A,B部の断面積 K1:振巾定数 (1)式の解はB−H曲線と駆動磁界の数学的な表
現の違いに依つて、種々与えられているが、駆動
磁界を時間と共に増減する三角波と仮定した場合
の解を下記に示す。 E(f)=K2N・S0μd/(1+kμd)Hs……
(2) N:検出コイル巻数0 :励磁周波数 S:断面積、SA=SBの場合 μd:微分透磁率μd=dB:dH K:減磁定数 HS:印加外部磁界 以上が、フラツクスゲート方式として公知の磁
気検知器の動作原理であり、種々の構造の物が実
用に供されている。特に磁心がリング型(あるい
は方形)の物は、第1図1−1の如く直交する2
つの主検出コイル2,2′を設置することも可能
であり各々の検出コイルには、先に見た如く印加
外部磁界のコイル軸に対して直角方向成分が検出
される。即ち、2次元的、磁界ベクトルの検出器
が容易に構成され検出系の特性が直交座標系を有
する様に構成することも可能である。 本発明は、検出器が外部印加磁界に対して直交
座標系を構成する高精度で経済的な磁気検知器を
提供するものである。検出系の軸を直交して配す
る事は最も一般的で、又簡易的な方法であるが次
の欠点を有している。 検出コイル軸を幾何学的に直交しても、電気
的検出系は直交系にならない。第2図に従つて
説明を行う。図中20,22の破線はそれぞれ
検出コイルを示し、中心軸が直交するx,y軸
を有している。21,23はそれぞれ、巻数N
のy,x検出コイ ルの中心軸を示し、直交軸
y,xに対して誤差角Δθyi Δθxiを有してい
る。この事は、検出感度を上げる為、検出コイ
ルは多数巻線される事、従つて、中心軸に対し
て巾を持つて巻線される事から、容易に理解さ
れる。又、検知器を小型化すればする程この誤
差角の問題が大きくなる。 (2)式から検出器x,yの出力Vsx,Vsyはそ
れぞれ次の如くなる。 Vsx=K2S・0μd/(1+kμ0Ni=1 cosθxiHscosθ ……(3) Hscosθ=HsxNi=1 cosθxi=Ncosδx と置けば =K2S・0,μd.N/(1+kμ0)Hsx・cosδx…
…(3)′ 同様に Hssinθ=HsθNi=1 cosθyi=Ncosδθ と置けば Vsy=K2S・0・μd/(1+k0μ0N 〓 〓i=1 cosθyi・Hssinθ=K2S・0・μd・N/(1+kμ
0)Hsx・cosδx……(4) 即ち誤差角δx・δyを有する。従つて検出系
は斜交座標系を構成する。 検出コイルの対向する部分の磁心の磁気特性
の僅かな不均一及び断面積の僅かな交差がある
場合、外部印加磁界よりはるかに強大な励磁界
の磁束変化による出力は検出コイルで相殺され
る事なく、その第2高調波成分は出力する。即
ち、外部印加磁界が存在しなくても出力が生じ
るオフセツト成分の存在となる。 第3図は以上に述べた如く、検出コイル軸の
幾何学的直交軸を有する磁気検知器の特性が偏
心した斜交系を構成する様子を示している。図
中x,yは磁気検知器の幾何学的中心Oを通る
直交座標軸、hx,hyは磁界ベクトルHsの各軸
方向成分を示し、x′,y′はオフセツト成分Ho
(x,y軸方向成分hox,hoy)の存在に依り偏
心した斜交座標系を示し、磁界ベクトルHsの
各軸方向成分hy′,hx′を有する。直交系に対す
る誤差角はそれぞれδx,δyとする。 hx=Hscosθ,hy=Hssinθと表わされ方位角
θはθ=tan-1hx′/hy′として求められる。し
かるに此の様な検出器にあつては hx′=Hscos(θ−δx)−hox hy′=Hssin(θ
+δy)−hoyと表わされ方位角θ′は θ′=tan-1Hssin(θ−δx)−hox/Hssin(θ+δy
)−hoyとなり cosδx,cosδy1,sinδx,sinδyδx,δy
とすれば方位角誤差θ−θ′ θ−θ′=tan-1Hscosθ/Hssinθ −tan-1Hscosθ−δxsinθ−hox/Hssinθ+δycos
θ−hoy となる。 以上述べた欠点は、磁気検知器を小型化すれば
する程、顕著に表わされる。即ち検知コイルの幾
何学的精度及びコイルの巻き巾と巻き径の問題、
及びリングコア磁心として通常用いられる高透磁
率環状巻き鉄心の、巻き始め、巻き終り部に生じ
る磁気特性の不均一性が無視できなくなり、直交
性を有する検知器の構成は困難となる。 本発明は磁心をつつみ込む様にした検出コイル
の主巻線と、主巻線の両側または片側に磁気に鎖
交する様にした補助巻線で検出コイルを構成し、
各々の検出コイルの指向性が直交する様に主巻
線、補助巻線の巻き数比を定める事を特徴とす
る。以下添付図面に従つて説明する。第4図に本
発明の一実施例を示す。図中x,yは磁気検知器
の幾何学的中心を通る直交座標系であり、検知コ
イルの幾何学的中心と一致していても一致してい
なくても良い。42,43はそれぞれ検知コイル
の主巻線で指向性基軸44,45はそれぞれx,
y軸に対して誤差角δx,δyを持つている。47,
46は、主巻線43の補助巻線を示し、指向性の
基軸48はy軸に対してθsyの角度を持つている。
46,47の補助巻線は、駆動磁界に対し差動に
なる様に巻線され、主巻線の巻き方向に対する関
係は、δyとθsyの関係で定まり、同方向あるいは
逆方向となる。なお、励磁巻線は本図では省略し
てある。 また、磁心の磁気特性の不均一、断面積のバラ
ツキに依つて起る励磁界第2高調波成分のオフセ
ツトは補助巻線に依つて次の様に打ち消す事がで
きる。即ち(1)式より、以上の不均一な成分は次の
如く表わす。 ΔVox=K1(NAXSAX−NBXSBX)dΔBX/dt ……(1′) Δoy=K1(NAySAy−NBySBy)dΔBy/dt ……(2′) ΔVox,ΔVoyは42,43,50と51,4
6,47のオフセツト電圧、SAX,SBX,SAy,SBy
は夫々検出コイルの対向する部分の断面積を示
し、ΔBx,ΔByはこの対向する部分の磁気特性
の差を示している。NAX,NBX,NAy,NByは主巻
線と補助巻線の巻数を合わせたもので、NAX
NX+m1XNBX=NX+m2XNAy=Ny+m1yNBy=Ny
+m2yと表わされる。(NX:42の巻数、Ny:4
3の巻数、m1X:50の巻数、m2X:51の巻数、
m1y:46の巻数、m2y:47の巻数)(7),(8)式
でNAXSAX=NBXSBX,NAySAy=NBySByとなる様な
巻数に設定すればオフセツトはゼロ、即ち外部磁
界が無い場合の出力はゼロとなる。m1Xとm2X
巻数差をΔmx=m1X−m2X,m1yとm2yの差Δmy
m1y−m2yとすれば SAX/SB=NX+m2X/NX+m1X =NX+m1X−ΔmX/Nx+m1XSAX/SBX=K3X とすれば ΔmX=(K3X−1)(NX+m1X)同様にΔmy
(K3y−1)(Ny+m1y)となる。即ち、補助巻線
の巻数に差ΔmX,Δmyを持たせる事でオフセツ
トは除去できる。 50,51は主巻線42の補助巻線で、指向性
の基軸49はx軸対し、角度θsxを持つている。
主巻線42の巻方向との関係は、δaとδsxとの関
係で定まる。なお、42,51,50及び43,
46,47は夫々同一検出コイルを構成し、主巻
線は磁心をつつみ込む様に、また補助巻線は夫々
磁心に鎖交する様に巻かれているものとする。検
出器の出力を式(2)の如く表わすとすれば42,5
0,51の出力Vsxは(3)から Vsx=K2S0μd/(1+kμ0Ni=1 Hscos(θ−θi)+nj=1 Hscos(θ−θj) K2S0μd/(1+kμ0)(N+mX)cos
θ−(Nδx+mXθsx)sinθ……(5) N:主巻線42の巻数、mX:補助巻線50,
51の巻数、θ:磁場Hsの方位角 mX=−Nδx/θsxとすれば、誤差項は消却出
来、指向性の基軸はx軸と一致する。補助巻線の
差方向はδx・θsxが同符号であれば、逆方向、異
符号で同方向へm回巻けば良い。 43,47,46の出力θsyも同様に VsyK2S0μd/(1+kμ0)(N+mysin
θ−(Nδy+myθsy)cosθ……(6) N:主巻線43の巻数、my:補助巻線46,
47の巻数 my=−Nδy/θsyとすれば、誤差項は消却さ
れ、指向性はy軸と一致する。以上の如く、補助
巻線に依つて指向性が互いに直交する検出系が構
成される。 第5図は第4図の場合の巻線の例を示してい
る。53はリングコア磁心を示し、励磁巻線は省
略してある。主巻線54と補助巻線56,57で
y側検出コイル51を構成し、主巻線58を補助
巻線60,61でx側検出コイル52を構成して
いる。補助巻線の巻数及び巻き方向は誤差角とオ
フセツトによつて決まる事は前に述べたとおりで
ある。 第6図は、補助巻線を主巻線の両端に分割した
実施例を示している。図中、主巻線63と補助巻
線67,69,70,72でy側検出コイルを構
成し、主巻線65と補助巻線73,75,77,
78でx側検出コイルを構成している。本図は主
巻線の基軸が斜交している例を示し、指向性の基
軸63,66がそれぞれ直交座標軸に対してδx,
δy傾斜していることを示している。 先の説明から理解されるように、主巻線の幾何
学的な直交は必要でなく、又補助巻線を左右に分
割することも同じ原理で直交補正、オフセツト補
正できる事は明らかである。 第7図は第6図の構成の巻線側を示し、80は
磁心を示し励磁巻線は省いてある。図中、主巻線
81と補助巻線82,83,84,85でy側検
出コイルを構成し、主巻線86と補助巻線87,
88,89,90でx側検出コイルを構成してい
る。補助巻線の巻き数、巻き方向はそれぞれ補助
コイルの基軸の角度と主コイルの指向性基軸の角
度(直交座標軸に対する)がオフセツトによつて
定まる。 以上述べた如く、本発明によれば、極めて簡単
な構成で磁気検知器の幾何学的中心を通る直交基
準座標系と同一の指向性基軸を有する検知器の構
成ができる。さらに検出コイルの直交性及びその
精度は要求しない。また、磁心の高度の均一性を
要求しなくても高精度の磁気検知器を構成するこ
とができ、なお、これ迄検出コイルの感度係数
(振巾定数)については触れなかつたが、同検出
コイルの振巾定数を一致させる事は第1図1−1
の動作原理図に於てx側、y側の帯域フイルタ、
5,5′位相検波器7,7′の増巾率を調整する事
で簡単に行うことができ、以上の方法で検出コイ
ルの指向性を正規直交座標系にすることができ
る。 なお本発明の効果、実施の態様を追記すれば次
の通りである。 本磁気検知器は補助巻線の位置・角度を決め
ておけば、主巻線を施こした段階での計測値か
ら補助巻線の巻き数、方向を決定でき、主巻線
と補助巻線を同一線で構成すれば、コイルの端
末処理時に簡単に補助コイルを作成できる。 磁気検知器の幾何学的精度、磁心の均一値は
要求されず、低価格で小型な磁気検知器を構成
することができる。
[Table] The magnetic core sections A and B continuously repeat the states of ~ according to the temporal change of the excitation field. In the above table, when both magnetic cores are saturated, there is no change in magnetic flux, so no voltage is induced in the detection coil, and both magnetic cores are in a non-saturated state, and the amount of change in magnetic flux is equal and in opposite directions. Therefore, the induced voltage is canceled out in the detection coil. One of the magnetic cores is in a saturated state and the other is in a non-saturated state, and a signal is induced in the detection coil that is proportional to the external magnetic field and has a frequency component twice the excitation field. Note that if there is no external magnetic field Hs, the state does not exist. Reference numerals 5 and 5' in FIG. 1-1 indicate band-pass filters for extracting a double frequency component proportional to an externally applied magnetic field. The center frequency of the bandpass filter is set to 20 , where f0 is the excitation frequency. 7 and 7' in Figure 1-1 indicate phase detectors,
Detecting the phase of the output of the bandpass filters 5 and 5',
Convert to DC Hs E. 8 in Figure 1-1 is the frequency
2 0 oscillator, converted to 0 frequency by 6 frequency divider, driver 4, phase detector 7, 7' respectively.
supply to. Note that the output of the detector is expressed as follows. E(f)=K 1 N [S A dB A (f)dt −S B dB B (f)/dt] ...(1) N: Winding B A (f), B B (f ): Magnetic flux density S A , S B of core A, B: Cross-sectional area K 1 : amplitude constant Various solutions are given depending on the difference, but the solution when the driving magnetic field is assumed to be a triangular wave that increases and decreases with time is shown below. E(f)=K 2 N・S 0 μd/(1+kμd) Hs……
(2) N: Number of turns of detection coil 0 : Excitation frequency S: Cross-sectional area, when S A = S B μd: Differential magnetic permeability μd = dB: dH K: Demagnetization constant H S : Applied external magnetic field The above is the flux This is the operating principle of a magnetic detector known as a gate type, and various structures have been put into practical use. In particular, if the magnetic core is ring-shaped (or rectangular), two orthogonal
It is also possible to install two main detection coils 2, 2', each detecting a component of the applied external magnetic field perpendicular to the coil axis, as seen above. That is, a two-dimensional magnetic field vector detector can be easily constructed, and the characteristics of the detection system can also be constructed to have an orthogonal coordinate system. The present invention provides a highly accurate and economical magnetic detector in which the detector forms an orthogonal coordinate system with respect to an externally applied magnetic field. Although arranging the axes of the detection system perpendicular to each other is the most common and simple method, it has the following drawbacks. Even if the detection coil axes are geometrically orthogonal, the electrical detection system does not become orthogonal. The explanation will be given according to FIG. Broken lines 20 and 22 in the figure indicate detection coils, respectively, and have x and y axes whose central axes are perpendicular to each other. 21 and 23 are the number of turns N
indicates the central axis of the y, x detection coil, and has error angles Δθyi and Δθxi with respect to the orthogonal axes y, x. This can be easily understood from the fact that the detection coil is wound with a large number of wires in order to increase the detection sensitivity, and therefore, the wires are wound with a width relative to the central axis. Furthermore, the smaller the detector is, the greater the problem of this error angle becomes. From equation (2), the outputs Vsx and Vsy of the detectors x and y are as follows, respectively. Vsx=K 2 S・0 μd/(1+kμ 0 ) Ni=1 cosθxiHscosθ ……(3) Hscosθ=Hsx Ni=1 cosθxi=Ncosδx then =K 2 S・0 , μd.N/( 1+kμ 0 ) Hsx・cosδx…
…(3)′ Similarly, if we set Hssinθ=Hsθ Ni=1 cosθyi=Ncosδθ, then Vsy=K 2 S・0・μd/(1+k 0 μ 0 ) N 〓 〓 i=1 cosθyi・Hssinθ=K 2 S・0・μd・N/(1+kμ
0 ) Hsx・cosδx...(4) That is, it has error angles δx and δy. Therefore, the detection system constitutes an oblique coordinate system. If there is a slight non-uniformity in the magnetic properties of the magnetic cores in opposing parts of the detection coil and a slight intersection of the cross-sectional areas, the output due to the magnetic flux change of the excitation field, which is much stronger than the externally applied magnetic field, will be canceled out by the detection coil. Instead, its second harmonic component is output. That is, there is an offset component that produces an output even in the absence of an externally applied magnetic field. As described above, FIG. 3 shows how the characteristics of a magnetic detector having axes geometrically orthogonal to the detection coil axis form an eccentric oblique system. In the figure, x and y are orthogonal coordinate axes passing through the geometric center O of the magnetic detector, hx and hy are the axial components of the magnetic field vector Hs, and x' and y' are the offset component Ho.
It shows an oblique coordinate system that is eccentric due to the existence of (x, y-axis direction components hox, hoy), and has respective axial direction components hy', hx' of the magnetic field vector Hs. The error angles for the orthogonal system are δx and δy, respectively. It is expressed as hx=Hscosθ, hy=Hssinθ, and the azimuth angle θ is obtained as θ=tan −1 hx′/hy′. However, for such a detector, hx′=Hscos(θ−δx)−hox hy′=Hssin(θ
+δy)−hoy, and the azimuth θ′ is θ′=tan -1 Hssin(θ−δx)−hox/Hssin(θ+δy
)−hoy becomes cosδx, cosδy1, sinδx, sinδyδx, δy
Then, the azimuth error θ−θ′ θ−θ′=tan -1 Hscosθ/Hssinθ −tan -1 Hscosθ−δxsinθ−hox/Hssinθ+δycos
θ−hoy. The above-mentioned drawbacks become more pronounced as the magnetic detector becomes smaller. In other words, there are problems with the geometric accuracy of the detection coil, the winding width and diameter of the coil,
The non-uniformity of magnetic properties occurring at the winding start and winding end of a high magnetic permeability annular wound iron core, which is commonly used as a ring core magnetic core, cannot be ignored, and it becomes difficult to construct a detector with orthogonality. In the present invention, the detection coil is configured with a main winding of the detection coil that surrounds the magnetic core, and an auxiliary winding that is magnetically linked to both sides or one side of the main winding,
It is characterized by determining the turn ratio of the main winding and the auxiliary winding so that the directivity of each detection coil is orthogonal. This will be explained below with reference to the attached drawings. FIG. 4 shows an embodiment of the present invention. In the figure, x and y are an orthogonal coordinate system passing through the geometric center of the magnetic detector, and may or may not coincide with the geometric center of the sensing coil. 42 and 43 are the main windings of the detection coil, respectively, and the directivity axes 44 and 45 are x, respectively.
It has error angles δx and δy with respect to the y-axis. 47,
Reference numeral 46 indicates an auxiliary winding of the main winding 43, and the basic axis 48 of the directivity has an angle of θsy with respect to the y-axis.
The auxiliary windings 46 and 47 are wound differentially with respect to the driving magnetic field, and their relationship to the winding direction of the main winding is determined by the relationship between δy and θsy, and may be in the same or opposite direction. Note that the excitation winding is omitted in this figure. Further, the offset of the second harmonic component of the excitation field caused by non-uniform magnetic properties of the magnetic core and variations in cross-sectional area can be canceled by the auxiliary winding as follows. That is, from equation (1), the above non-uniform components are expressed as follows. ΔVox K 1 ( N AX S AX −N BX S BX ) dΔB ΔVox, ΔVoy are 42, 43, 50 and 51, 4
6,47 offset voltages, S AX , S BX , S Ay , S By
represent the cross-sectional area of the opposing portions of the detection coil, and ΔBx and ΔBy represent the difference in magnetic properties between the opposing portions. N AX , N BX , N Ay , N By are the combined number of turns of the main winding and auxiliary winding, and N AX =
N X +m 1X N BX =N X +m 2X N Ay =N y +m 1y N By =N y
It is expressed as +m 2y . (N x : number of turns 42, N y : 4
3 turns, m 1X : 50 turns, m 2X : 51 turns,
m 1y : Number of turns of 46, m 2y : Number of turns of 47) Set the number of turns so that N AX S AX = N BX S BX , N Ay S Ay = N By S By using equations (7) and (8). In this case, the offset is zero, that is, the output is zero when there is no external magnetic field. The difference in the number of turns between m 1X and m 2X is Δmx = m 1Xm 2X , and the difference between m 1y and m 2y is Δm y =
If m 1y −m 2y , then S AXS B = N X +m 2X N Xm 1X = N Xm 1X −Δm (K 3X −1) (N X +m 1X ) Similarly, Δm y =
(K 3y −1)(N y +m 1y ). That is, the offset can be removed by providing a difference Δm x and Δmy in the number of turns of the auxiliary winding. Reference numerals 50 and 51 denote auxiliary windings of the main winding 42, and the basic axis 49 of the directivity has an angle θsx with respect to the x-axis.
The relationship with the winding direction of the main winding 42 is determined by the relationship between δa and δsx. In addition, 42, 51, 50 and 43,
46 and 47 respectively constitute the same detection coil, the main winding being wound so as to wrap around the magnetic core, and the auxiliary windings being wound so as to interlink with the magnetic core. If the output of the detector is expressed as equation (2), then 42,5
The output Vsx of 0,51 is obtained from (3): Vsx=K 2 S 0 μd/(1+kμ 0 ) Ni=1 Hscos (θ−θi) + nj=1 Hscos (θ−θj) K 2 S 0 μd/(1+kμ 0 )(N+m X )cos
θ−(Nδx+m X θsx) sinθ……(5) N: Number of turns of main winding 42, m
If the number of turns is 51, and θ is the azimuth angle of the magnetic field Hs, mX = -Nδx/θsx, then the error term can be eliminated and the basic axis of directivity coincides with the x-axis. As for the difference direction of the auxiliary winding, if δx and θsx have the same sign, it is sufficient to wind them m times in opposite directions or in the same direction with different signs. Similarly, the output θsy of 43, 47, and 46 is VsyK 2 S 0 μd/(1+kμ 0 )(N+m y sin
θ−(Nδy+ my θsy) cosθ……(6) N: Number of turns of main winding 43, m y : Auxiliary winding 46,
If the number of turns m y =−Nδy/θsy of 47 is set, the error term is canceled and the directivity coincides with the y-axis. As described above, a detection system whose directivity is orthogonal to each other is constructed by the auxiliary winding. FIG. 5 shows an example of the winding in the case of FIG. Reference numeral 53 indicates a ring core magnetic core, and the excitation winding is omitted. The main winding 54 and auxiliary windings 56 and 57 constitute a y-side detection coil 51, and the main winding 58 and auxiliary windings 60 and 61 constitute an x-side detection coil 52. As stated above, the number of turns and winding direction of the auxiliary winding are determined by the error angle and offset. FIG. 6 shows an embodiment in which the auxiliary winding is divided into both ends of the main winding. In the figure, the main winding 63 and auxiliary windings 67, 69, 70, 72 constitute a y-side detection coil, and the main winding 65 and auxiliary windings 73, 75, 77,
78 constitutes an x-side detection coil. This figure shows an example in which the basic axes of the main windings are obliquely crossed, and the basic axes 63 and 66 of the directivity are δx and 66, respectively, with respect to the orthogonal coordinate axes.
It shows that δy is tilted. As understood from the above description, it is not necessary for the main windings to be geometrically orthogonal, and it is clear that the orthogonality correction and offset correction can be performed by dividing the auxiliary windings into left and right sides using the same principle. FIG. 7 shows the winding side of the configuration shown in FIG. 6, where 80 indicates the magnetic core and the excitation winding is omitted. In the figure, a main winding 81 and auxiliary windings 82, 83, 84, 85 constitute a y-side detection coil, a main winding 86, an auxiliary winding 87,
88, 89, and 90 constitute an x-side detection coil. The number of turns and the winding direction of the auxiliary winding are determined by the offset of the angle of the base axis of the auxiliary coil and the angle of the directivity base axis of the main coil (with respect to the orthogonal coordinate axis). As described above, according to the present invention, a detector having the same directivity axis as the orthogonal reference coordinate system passing through the geometric center of the magnetic detector can be configured with an extremely simple configuration. Furthermore, orthogonality of the detection coil and its accuracy are not required. Furthermore, it is possible to construct a highly accurate magnetic detector without requiring a high degree of uniformity of the magnetic core.Although we have not mentioned the sensitivity coefficient (swing constant) of the detection coil until now, the detection coil Matching the amplitude constants of the coils is shown in Figure 1 1-1.
In the operating principle diagram, the x-side and y-side band filters,
This can be easily done by adjusting the amplification factors of the 5, 5' phase detectors 7, 7', and the directivity of the detection coil can be made into an orthonormal coordinate system by the above method. Additionally, the effects and implementation modes of the present invention are as follows. With this magnetic detector, if the position and angle of the auxiliary winding are determined, the number and direction of the auxiliary winding can be determined from the measured values at the stage when the main winding is installed. By configuring them with the same wire, you can easily create an auxiliary coil when processing the coil terminals. Geometric precision of the magnetic detector and uniformity of the magnetic core are not required, and a small magnetic detector can be constructed at low cost.

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

第1図1はリングコア型磁心を有するフラツク
スゲート方式磁気検知器の動作原理の説明の為の
図を示し、図1−1は其の構成図。図中、1はリ
ングコア磁心、2はX側主検出コイル、2′はY
側主検出コイル、3は励磁巻線、4は駆動回路、
5はX側帯域通過フイルター、5′はY側帯域通
過フイルタ、6は分周器、7はX側位相検波器、
7′はY側位相検波器、8は発振器を示している。
図中HDrは交流励磁界、Hsは外部印加磁界、HsE
は直流出力を示す。図1−2は図1−1中の磁心
A,B部のB−H曲線を示し図中細実線は外部印
加磁界が存在しない場合、破線は外部磁界が存在
する場合、太実線は磁束変化状態を示している。
図1−3は図1−2の太実線部を抜き出した特性
図を示す。第2図は検出コイルの幾何学的軸が直
交している磁気検知器の例を示し、図中20,2
2は主検出コイル、21,23は夫々のコイルの
中心軸を示しコイルの幾何学的直交座標x,yに
対しΔθyi,Δθxi傾斜している様子を示す。図中
Hsx,Hsyは印加磁界Hsのx,y方向分力であ
る。第3図は第2図磁気検知器の幾何学的直交軸
x,yと指向性基軸x′,y′の関係を示す。第4図
は本発明の一実施例を示す構成図、図中42,4
3は検出コイルの主巻線、46,47,50,5
1は補助巻線を示し、45,44は主巻線指向性
基軸、48,49は補助巻線の指向性基軸を示し
それぞれ直交座標x,yに対しδx−δy、θsx−
θsyの傾斜を持つている。第5図は第4図構成の
他の実施例を示している。第6図並に第7図は本
発明の更に他の実施例を示す。
FIG. 1 shows a diagram for explaining the operating principle of a fluxgate type magnetic detector having a ring core type magnetic core, and FIG. 1-1 is a configuration diagram thereof. In the figure, 1 is the ring core magnetic core, 2 is the X side main detection coil, and 2' is the Y
Side main detection coil, 3 is excitation winding, 4 is drive circuit,
5 is an X-side bandpass filter, 5' is a Y-side bandpass filter, 6 is a frequency divider, 7 is an X-side phase detector,
7' is a Y-side phase detector, and 8 is an oscillator.
In the figure, H Dr is the AC excitation field, Hs is the externally applied magnetic field, and Hs E
indicates DC output. Figure 1-2 shows the B-H curves of the magnetic cores A and B in Figure 1-1. In the figure, the thin solid line is when no externally applied magnetic field exists, the broken line is when an external magnetic field is present, and the thick solid line is the change in magnetic flux. Indicates the condition.
FIG. 1-3 shows a characteristic diagram in which the thick solid line portion of FIG. 1-2 is extracted. Figure 2 shows an example of a magnetic detector in which the geometrical axes of the detection coils are orthogonal;
Reference numeral 2 indicates the main detection coil, and 21 and 23 indicate the central axes of the respective coils, which are shown to be inclined at Δθyi and Δθxi with respect to the geometric orthogonal coordinates x and y of the coils. In the diagram
Hsx and Hsy are the x and y direction component forces of the applied magnetic field Hs. FIG. 3 shows the relationship between the geometric orthogonal axes x, y and the directivity base axes x', y' of the magnetic detector shown in FIG. FIG. 4 is a block diagram showing an embodiment of the present invention, 42, 4 in the figure.
3 is the main winding of the detection coil, 46, 47, 50, 5
1 indicates the auxiliary winding, 45 and 44 indicate the main winding directivity base axes, and 48 and 49 indicate the directivity base axes of the auxiliary windings.
It has a slope of θsy. FIG. 5 shows another embodiment of the configuration shown in FIG. FIGS. 6 and 7 show still other embodiments of the present invention.

Claims (1)

【特許請求の範囲】[Claims] 1 直交するX方向及びY方向の磁界を検知する
2つの主検出コイルをもつリング型または方形の
磁心を有するフラツクスゲート方式磁界ベクトル
検出器において、前記主検出コイルの各々に片側
又は両側に隣接して補助コイルを設け、各々の隣
接した主検出コイルに直列に前記補助コイルを接
続し、前記X方向主検出コイルとY方向主検出コ
イルが、外部磁界に比例した電気出力が電気的な
補正手段で同一感度となるように前記補助コイル
の巻数を選び、且つ前記X方向の主検出コイルと
Y方向の主検出コイルが電気的に補正された直交
軸方向の外部磁界に比例した出力が得られるよう
に前記補助コイルの極性を選んで接続することを
特徴とする磁界ベクトル検知器。
1. In a fluxgate type magnetic field vector detector having a ring-shaped or square magnetic core with two main detection coils that detect magnetic fields in the orthogonal X and Y directions, each of the main detection coils is adjacent to one or both sides. and an auxiliary coil is provided, and the auxiliary coil is connected in series to each adjacent main detection coil, and the X-direction main detection coil and the Y-direction main detection coil have an electrical output proportional to the external magnetic field. The number of turns of the auxiliary coil is selected so that the auxiliary coil has the same sensitivity, and the main detection coil in the X direction and the main detection coil in the Y direction have an output proportional to an electrically corrected external magnetic field in the orthogonal axis direction. A magnetic field vector detector characterized in that the polarity of the auxiliary coil is selected and connected so that the auxiliary coil is connected.
JP15946081A 1981-10-08 1981-10-08 Magnetic field vector detector Granted JPS5861477A (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
JP15946081A JPS5861477A (en) 1981-10-08 1981-10-08 Magnetic field vector detector

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
JP15946081A JPS5861477A (en) 1981-10-08 1981-10-08 Magnetic field vector detector

Publications (2)

Publication Number Publication Date
JPS5861477A JPS5861477A (en) 1983-04-12
JPH0361152B2 true JPH0361152B2 (en) 1991-09-18

Family

ID=15694242

Family Applications (1)

Application Number Title Priority Date Filing Date
JP15946081A Granted JPS5861477A (en) 1981-10-08 1981-10-08 Magnetic field vector detector

Country Status (1)

Country Link
JP (1) JPS5861477A (en)

Families Citing this family (1)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
JPS61281982A (en) * 1985-06-07 1986-12-12 Tokyo Keiki Co Ltd Magnetic sensor

Also Published As

Publication number Publication date
JPS5861477A (en) 1983-04-12

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