From 0fa216f3f3248735623ecfd56f54140c32a8aee5 Mon Sep 17 00:00:00 2001 From: BrokenVoodooDoll Date: Tue, 28 Mar 2023 22:24:35 +0400 Subject: [PATCH] Added schemes --- README.md | 5 +++++ README_RU.md | 4 ++++ images/fig_1.png | Bin 0 -> 104115 bytes images/fig_6.png | Bin 0 -> 90015 bytes 4 files changed, 9 insertions(+) create mode 100644 images/fig_1.png create mode 100644 images/fig_6.png diff --git a/README.md b/README.md index 0eeb1e2..bc29c88 100644 --- a/README.md +++ b/README.md @@ -8,6 +8,8 @@ For dielectric spheres with a diameter much larger than the wavelength, geometri A simple geometrical-optical model of a single-beam gradient trap is shown in Fig. 1. +![](images/fig_1.png) + The trap consists of an incident parallel beam of a better arbitrary mode composition and polarization, which falls into a high-aperture micro lens and focuses in focus $f$. The maximum angle of deflection of the rays at the output of a micro lens is determined by its numerical aperture $$NA = n_1 \cdot \sin{\sigma_A}$$ @@ -96,6 +98,9 @@ It can be seen from the graph that when the particle is displaced from the equil In the same way, forces acting in the lateral plane can be obtained. Here we consider the $Y$ axis, but the same consideration is valid for displacement along any direction in a plane perpendicular to the direction of the laser beam. However, in this case, new angles appear, shown in Fig. 6. +![Test Caption](images/fig_6.png) +*Test Caption* + They are determined by the following formulas: $$\alpha = 90^\circ - \arctan{\frac{r}{f}}$$ diff --git a/README_RU.md b/README_RU.md index d824d75..2ba081c 100644 --- a/README_RU.md +++ b/README_RU.md @@ -6,6 +6,8 @@ Простая геометрооптическая модель однолучевой градиентной ловушки показана на рис. 1. +![](images/fig_1.png) + Ловушка состоит из падающего параллельного пучка лучше произвольного модового состава и поляризации, который попадает в высокоапертурный микрообъектив и фокусируется в фокусе $f$. Максимальный угол отклонения лучей на выходе микрообъектива определяется его числовой апертурой $$NA = n_1 \cdot \sin{\sigma_A}$$ @@ -95,6 +97,8 @@ $$F_{sZ}^\Sigma = \frac{1}{\pi r_{max}} \int_{0}^{2\pi} \int_{0}^{r_{max}} F_{sZ Таким же образом можно получить силы, действующие в латеральной плоскости. Здесь мы рассматриваем ось $Y$, но это же рассмотрение справедливо для смещения вдоль любого направления в плоскости, перпендикулярной направлению лазерного пучка. Однако, в этом случае появляются новые углы, показанные на рис. 6. +![](images/fig_6.png) + Они определяются следующими формулами: $$\alpha = 90^\circ - \arctan{\frac{r}{f}}$$ diff --git a/images/fig_1.png b/images/fig_1.png new file mode 100644 index 0000000000000000000000000000000000000000..a3371528b7363189ab9d304f7ac97f21f79cd88f GIT binary patch literal 104115 zcmZTv19+WH(~j*lwv7|pHkvdx8{2GbTaBGGwi?@3<21ID|Mb)Q{@<5e=X##AyR(>` znZ0LbPq>nTBqAIx90&*qqO_El3J3@|EC>h~DGU^_m znWeQU2#7{-vIi_zvhLDH*OWIB(j;K&M()5P=g@=lS6U2BOqmkt$me_!DGD6AWDyEd zL>U}UsRXGIneX``cN-y|IS(EmOCRlBKDsZP-SzjYR#lyggy$}{AT4xn`T2dQav)-2 zgR}S(2$1Xie2}%QAfR#ngeaghv1sU~26lFc+t=-HQ+0e0d3X0^r)`xV=N})K2mU?S za3FE~QE%Wz)Tqo|a3JMTXyTEOAoU7Z3SrS&L-vsLY|BE}=GD8~@;Xg1Z=6>}h=k^n zWY}(?{sj*=1(4uEr{9jju96Hipd3KY$;6?Q$UqImdo?&ojm$wn)(4qmA;!@mcket( zUp_!Wgv&JNPaa4`-``%nXh&HaeQ^PJ>ws`utWr##r-E?wUPn&<$ zW~-m15e_=Vzc;xuQ}#aMu^W6N8iWy%%4!{>6buYSGlqCUsO{Ad=$TrE8{}i=h(>5` z+{}N0R+eWlK&V0KXZ%_j%o@dQkcES7ywfn?l+iTjAd8hx6J};oEAF=~xi;NiZAH&G 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