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@jafaa.a: هارونی و مەسۆی🫠❤️‍🔥،@ڕێبەر مەسۆی @Hama Harwni #rasty_lak✅ #sangawi #viral #foryoupage_accbn_acv_fpyyyyy #rebarmasoy

᷂جاف
᷂جاف
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Friday 25 September 2026 14:32:27 GMT
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Comments

lanyarebwar.4
﮼خانم🪬. :
خواقەزای ئەو دەنگە⚜️🐆❤️‍🔥.
2026-09-25 14:37:25
2
ix.nma01
Nma♥️!! :
aw 2 dana taibata🥹🕊️.
2026-09-26 14:43:29
2
icx.li1a
﮼لیلی♥️ :
مآڵوموڵکەکەم🩷.
2026-09-27 16:37:24
2
linaaa.rzgarrr
﮼لینا :
Mailyy
2026-09-26 13:27:08
1
ps.kuet
𓍼 :
Alaaaaaaaaaa 🥹🥹🥹😭
2026-09-25 19:52:05
1
a.ai1aa
ئایە🤎 :
لە دوژمن ترسیام دۆست پێوەی یام[Tears of joy]،
2026-09-25 17:48:55
3
na4azz.1
﮼نــاز🪬. :
nazdar ➰
2026-09-25 16:15:20
1
arai.chia
﮼ئارەی ﮼چیا :
گیان🥰♥️🖤
2026-09-25 18:05:25
2
au4a_suli1
Au4a🤍 :
lulam❤️
2026-09-25 14:54:54
1
ravay_rebar_masoy
🪬ڕاڤەی ڕێبەر مەسۆی🎭 :
قەزایان❤️💜
2026-09-25 14:40:57
1
a.ai1aa
ئایە🤎 :
گیآنەکەم[Teary eyed]
2026-09-25 17:49:26
3
not.kalari7
كارەی سەید🖤. :
🥰🥰
2026-09-30 23:43:47
1
mira..gyan
ℳℐℛ𝒜🧿𝒢𝒴𝒜𝒩 :
🥰🥰🥰
2026-09-30 20:53:46
1
safom_0
SAFIN :
🖤
2026-09-25 14:46:55
1
baxtyarali55
baxtyar ali :
🌹🌹🌹
2026-10-03 04:39:33
0
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Schrödinger equation expressed in Sobolev space #quantum #quantumphysics #quantummechanics #mathematician #physicist So, I've wanted to update our Schrödinger visuals by giving the wave number a generating function. A linear time-dependent Schrödinger equation can be expressed in the Sobolev space H^s(R^n) by posing the wave function u(t)∈H^s(R^n) s.t. the differential operator acts continuously on the space. By incorprating a functional boundary condition, we can dynamically adjust the system while conserving symmetries (in this setup). We can use set builder notation to describe our pipeline more clearly: H^={ψ∈L^2(Ω)|ψ(r)=0,∀r∈∂Ω} In this simulation, we are defining our Hilbert space as the collection of functions bounded by L^2(Ω) (square integrable), such that the critical values are conserved by the resolution of the sampling space.
Schrödinger equation expressed in Sobolev space #quantum #quantumphysics #quantummechanics #mathematician #physicist So, I've wanted to update our Schrödinger visuals by giving the wave number a generating function. A linear time-dependent Schrödinger equation can be expressed in the Sobolev space H^s(R^n) by posing the wave function u(t)∈H^s(R^n) s.t. the differential operator acts continuously on the space. By incorprating a functional boundary condition, we can dynamically adjust the system while conserving symmetries (in this setup). We can use set builder notation to describe our pipeline more clearly: H^={ψ∈L^2(Ω)|ψ(r)=0,∀r∈∂Ω} In this simulation, we are defining our Hilbert space as the collection of functions bounded by L^2(Ω) (square integrable), such that the critical values are conserved by the resolution of the sampling space.

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