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{\svector \Delta {\svector d}}= {{\stensor F}( {\svector m_0})}\cdot {\svector \Delta {\svector m}}\approx {\svector f}({\svector m_0}+ {\svector \Delta {\svector m}}) - {\svector f}( {\svector m_0}) .  
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$\displaystyle {{\stensor F}( {\svector m_0})}\cdot (\alpha {\svector \Delta {\svector m}}_1 + \beta {\svector \Delta {\svector m}}_2)
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{\svector \Delta {\svector d}}\cdot [ {{\stensor F}( {\svector m_0})}\cdot {\svector \Delta {\svector m}}] 
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$\displaystyle \min_{{\svector \Delta {\svector m}}} ~  [{\svector d}- {\svector f}({\svector m_0}) - {{\stensor F}( {\svector m_0})}\cdot {\svector \Delta {\svector m}}] \cdot
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\end{document}