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  1. ▼❡❛s✉r❡♠❡♥t ♦❢ t❤❡ ♣r♦t♦♥ s❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❛t ▼❆▼■ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ❏♦❤❛♥♥❡s ●✉t❡♥❜❡r❣ ✲ ❯♥✐✈❡rs✐tät ▼❛✐♥③ ❙❋❇✶✵✹✹ s❝❤♦♦❧ ✷✵✶✻ ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✶ ✴ ✷✶

  2. Pr♦t♦♥ s❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ▼❛✐♥ ❣♦❛❧ ▼❡❛s✉r❡♠❡♥t ♦❢ t❤❡ s❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s α ❊✶ ❛♥❞ β ▼✶ ♦❢ t❤❡ ♣r♦t♦♥✱✉s✐♥❣ ❛ ❧✐♥❡❛r❧② ♣♦❧❛r✐③❡❞ ♣❤♦t♦♥ ❜❡❛♠ ❋✉♥❞❛♠❡♥t❛❧ ♣r♦♣❡rt✐❡s ♦❢ t❤❡ ♥✉❝❧❡♦♥ ❈❧♦s❡❧② r❡❧❛t❡❞ t♦ ♥✉❝❧❡♦♥ ✐♥t❡r♥❛❧ str✉❝t✉r❡ ■♠♣♦rt❛♥t ❢♦r ♥✉❝❧❡❛r ♣❤②s✐❝s✱ ❛t♦♠✐❝ ♣❤②s✐❝s✱ ❛str♦♣❤②s✐❝s✱ s♣✐♥ ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ♠❡❛s✉r❡♠❡♥ts✱ ❡t❝✳ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✷ ✴ ✷✶

  3. ❊❧❡❝tr✐❝ s❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t② ✲ α ❊✶ • ❉❡s❝r✐❜❡s t❤❡ r❡s♣♦♥s❡ ♦❢ ❛ ♣ = α ❊✶ � • ❊❧❡❝tr✐❝ ❞✐♣♦❧❡ ♠♦♠❡♥t✿ � ❊ ♣r♦t♦♥ t♦ ❛♥ ❛♣♣❧✐❡❞ ❡❧❡❝tr✐❝ ✜❡❧❞✿ ✧str❡t❝❤❛❜✐❧✐t②✧ ♦❢ t❤❡ • α ❊✶ ✿ ❡❧❡❝tr✐❝ ♣♦❧❛r✐③❛❜✐❧✐t② ♣r♦t♦♥ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✸ ✴ ✷✶

  4. ▼❛❣♥❡t✐❝ s❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t② ✲ β ▼✶ ♠ = β ▼✶ � • ❉❡s❝r✐❜❡s t❤❡ r❡s♣♦♥s❡ ♦❢ ❛ • ▼❛❣♥❡t✐❝ ❞✐♣♦❧❡ ♠♦♠❡♥t✿ � ❍ ♣r♦t♦♥ t♦ ❛♥ ❛♣♣❧✐❡❞ ♠❛❣♥❡t✐❝ • β ▼✶ ✿ ♠❛❣♥❡t✐❝ ♣♦❧❛r✐③❛❜✐❧✐t② ✜❡❧❞✿ ✧❛❧✐❣♥❛❜✐❧✐t②✧ ♦❢ t❤❡ ♣r♦t♦♥ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✹ ✴ ✷✶

  5. ❈♦♠♣t♦♥ s❝❛tt❡r✐♥❣ ■♥t❡r♥❛❧ str✉❝t✉r❡ ❝❛♥ ❜❡ ❛❝❝❡ss❡❞ ✈✐❛ ❈♦♠♣t♦♥ s❝❛tt❡r✐♥❣ γ ✭❦✮ ✰ P✭♣✮ → γ ✭❦✬✮ ✰ P✭♣✬✮ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✺ ✴ ✷✶

  6. ❈♦♠♣t♦♥ s❝❛tt❡r✐♥❣ ❇♦r♥ t❡r♠ ❯♥❞❡r t❤❡ ❛ss✉♠♣t✐♦♥ ♦❢ ◆❖ ♣r♦t♦♥ ✐♥t❡r♥❛❧ str✉❝t✉r❡✱ t❤❡ ❡✛❡❝t✐✈❡ ❍❛♠✐❧t♦♥✐❛♥ ❝❛♥ ❜❡ ✇r✐tt❡♥ ✐♥ t❡r♠s ♦❢ ♠❛ss✱ ❡❧❡❝tr✐❝ ❝❤❛r❣❡ ❛♥❞ ❛♥♦♠❛❧♦✉s ♠❛❣♥❡t✐❝ ♠♦♠❡♥t ❩❡r♦t❤ ♦r❞❡r✿ ♠❛ss ❛♥❞ ❡❧❡❝tr✐❝ ❝❤❛r❣❡ ❍ ( ✵ ) π ✷ ❡✛ = � ♣ − ❡ � ✷ ♠ + ❡ φ ( ✇❤❡r❡ � π = � ❆ ) ❋✐rst ♦r❞❡r✿ ❛♥♦♠❛❧♦✉s ♠❛❣♥❡t✐❝ ♠♦♠❡♥t � � ❍ ( ✶ ) ❡✛ = − ❡ ( ✶ + ❦ ) ❍ − ❡ ( ✶ + ✷ ❦ ) σ • � � π × � ❊ × � ❊ � � σ • π − � ✷ ♠ ✽ ♠ ✷ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✻ ✴ ✷✶

  7. ❈♦♠♣t♦♥ s❝❛tt❡r✐♥❣ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❊✛❡❝t✐✈❡ ❍❛♠✐❧t♦♥✐❛♥ ❛t t❤❡ s❡❝♦♥❞ ♦r❞❡r ✐♥❝❧✉❞❡s s❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s✱ ✇❤✐❝❤ ❛r❡ r❡❧❛t❡❞ t♦ t❤❡ ♣r♦t♦♥ ✐♥t❡r♥❛❧ str✉❝t✉r❡ ❙❡❝♦♥❞ ♦r❞❡r✿ s❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s α ❊✶ ❛♥❞ β ▼✶ � ❊ ✷ + ✶ ❍ ✷ � ❍ ( ✷ ) ✶ ✷ α ❊ ✶ � ✷ β ▼ ✶ � ❡✛ = − ✹ π α ❊✶ ❛♥❞ β ▼✶ q✉❛♥t✐❢② t❤❡ r❡s♣♦♥s❡ ♦❢ t❤❡ ♣r♦t♦♥ t♦ ❛ st❛t✐❝ ❛♣♣❧✐❡❞ ❡❧❡❝tr✐❝ ♦r ♠❛❣♥❡t✐❝ ✜❡❧❞ ❚❤✐r❞ ♦r❞❡r✿ s♣✐♥ ♣♦❧❛r✐③❛❜✐❧✐t✐❡s γ ❊✶❊✶ ✱ γ ▼✶▼✶ ✱ γ ▼✶❊✷ ❛♥❞ γ ❊✶▼✷ � ❍ ( ✸ ) σ • ( � ❊ × � σ • ( � ❍ × � ✶ ❊ ) + ✶ ❡✛ = − ✹ π ✷ γ ❊ ✶ ❊ ✶ � ✷ γ ▼ ✶ ▼ ✶ � ❍ ) � − γ ▼ ✶ ❊ ✷ ❊ ✐❥ σ ✐ ❍ ❥ + γ ❊ ✶ ▼ ✷ ❍ ✐❥ σ ✐ ❊ ❥ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✼ ✴ ✷✶

  8. ❊①✐st✐♥❣ ❞❛t❛ • ❍✐❣❤❡st st❛t✐st✐❝s ♣✉❜❧✐s❤❡❞ ❞❛t❛✿ ❱✳ ❖❧♠♦s ❞❡ ▲❡♦♥ ❡t ❛❧✳ ❊✉r✳ P❤②s✳ ❏✳ ❆ ✶✵✱ ✷✵✼✲✷✵✶✺ ✭✷✵✵✶✮ • ✷✵✵ ❤♦✉rs ♦❢ ❈♦♠♣t♦♥ s❝❛tt❡r✐♥❣ • ❊ ❜❡❛♠ = ✶✽✵ ▼❡❱ • ❊ γ = ✺✺ − ✶✻✺ ▼❡❱✱ θ γ = ✺✾ ◦ − ✶✺✺ ◦ • ✶✴✸ ❛❝❝❡♣t❛♥❝❡ ♦❢ ❈❇ s②st❡♠ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✽ ✴ ✷✶

  9. ❊①✐st✐♥❣ ❞❛t❛ • ❍✐❣❤❡st st❛t✐st✐❝s ♣✉❜❧✐s❤❡❞ ❞❛t❛✿ ❱✳ ❖❧♠♦s ❞❡ ▲❡♦♥ ❡t ❛❧✳ ❊✉r✳ P❤②s✳ ❏✳ ❆ ✶✵✱ ✷✵✼✲✷✵✶✺ ✭✷✵✵✶✮ • ✷✵✵ ❤♦✉rs ♦❢ ❈♦♠♣t♦♥ s❝❛tt❡r✐♥❣ • ❊ ❜❡❛♠ = ✶✽✵ ▼❡❱ • ❊ γ = ✺✺ − ✶✻✺ ▼❡❱✱ θ γ = ✺✾ ◦ − ✶✺✺ ◦ • ✶✴✸ ❛❝❝❡♣t❛♥❝❡ ♦❢ ❈❇ s②st❡♠ ✇✐t❤ ❇❛❧❞✐♥ ✇✐t❤♦✉t ❇❛❧❞✐♥ α ❊✶ ✶✷ . ✶ ± ✶ . ✵✽ ✶✶ . ✾ ± ✶ . ✸✾ β ❊✶ ✶ . ✻ ± ✵ . ✽✾ ✶ . ✷ ± ✵ . ✼✻ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✽ ✴ ✷✶

  10. ❊①✐st✐♥❣ ❞❛t❛ P❉● ✭✷✵✶✷✮ ✈❛❧✉❡s✿ α ❊✶ = ( ✶✷ . ✵ ± ✵ . ✻ ) ✶✵ − ✹ ❢♠ ✸ β ▼✶ = ( ✶ . ✾ ± ✵ . ✺ ) ✶✵ − ✹ ❢♠ ✸ ◆❡✇ P❉● ✭✷✵✶✸✮ ✈❛❧✉❡s✿ α ❊✶ = ( ✶✶ . ✷ ± ✵ . ✹ ) ✶✵ − ✹ ❢♠ ✸ β ▼✶ = ( ✷ . ✺ ± ✵ . ✹ ) ✶✵ − ✹ ❢♠ ✸ ❙✐❣♥✐✜❝❛♥t ❝❤❛♥❣❡ ❜❡t✇❡❡♥ r❡✈✐❡✇s ✇✐t❤♦✉t ♥❡✇ ❡①♣❡r✐♠❡♥t❛❧ ❞❛t❛ ⇒ ◆❡✇ ❤✐❣❤ q✉❛❧✐t② ❞❛t❛ ♥❡❡❞❡❞✦ ❆t ❧♦✇ ❡♥❡r❣② ✭❛♥❞ ✐♥ ❝❡rt❛✐♥ ♣❤❛s❡✲s♣❛❝❡ r❡❣✐♦♥s✮ Σ ✸ ✐s ♠❛✐♥❧② ❞❡♣❡♥❞❡♥t ♦♥ β ▼✶ ❑r✉♣✐♥❛ ❛♥❞ P❛s❝❛❧✉ts❛✱ P❘▲ ✶✶✵✱ ✷✻✷✵✵✶ ✭✷✵✶✸✮ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✾ ✴ ✷✶

  11. ❆s②♠♠❡tr✐❡s • ▲✐♥❡❛r❧② ♣♦❧❛r✐③❡❞ ❜❡❛♠ ✫ ✉♥♣♦❧❛r✐③❡❞ t❛r❣❡t ❞ σ ⊥ − ❞ σ � Σ ✸ = ❞ σ ⊥ + ❞ σ � • ❈✐r❝✉❧❛r❧② ♣♦❧❛r✐③❡❞ ❜❡❛♠ ✫ tr❛♥s✈❡rs❡❧② ♣♦❧❛r✐③❡❞ t❛r❣❡t Σ ✷ ① = σ ❘ + ① − σ ❘ + ① σ ❘ + ① + σ ▲ + ① • ❈✐r❝✉❧❛r❧② ♣♦❧❛r✐③❡❞ ❜❡❛♠ ✫ ❧♦♥❣✐t✉❞✐♥❛❧❧② ♣♦❧❛r✐③❡❞ t❛r❣❡t Σ ✷ ③ = σ ❘ + ③ − σ ▲ + ③ σ ❘ + ③ + σ ③ + ③ ❊❞♦❛r❞♦ ▼♦r♥❛❝❝❤✐ ✭❯♥✐✲▼❛✐♥③✮ ❙❝❛❧❛r ♣♦❧❛r✐③❛❜✐❧✐t✐❡s ❇♦♣♣❛r❞ ✵✻✳✶✵✳✷✵✶✻ ✶✵ ✴ ✷✶

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