@rowoon_bra: UM SONHO REALIZADO😭 Mandamos uma coroa de arroz( banner com mensagem e arroz para doação) para o FanMeeting de despedida ❤️ Sim Rowoon vai saber que o Brasil ama e espera ele em 2027🇧🇷🥰 Estou muito feliz de poder levar o amor de cada uma de vcs até ele 😭❤️ #rowoon #로운 #kimseokwoo #김석우 #roming #korea #before_blooming #vemrowoon🇧🇷🇰🇷♥️

Rowoon_Bra🇧🇷

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Region: BR

Friday 30 May 2025 18:55:11 GMT

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Comments

flora Martínez :

Te extraño mi precioso

2026-01-23 15:37:24

1

🪷☀️ :

Que hermoso❤️👏🏻

2025-05-30 23:04:37

4

Janaiana :

Você é fã dele

2026-07-28 10:45:24

1

Claudiné Barbosa :

ameiiiiiiiii 🥰🥰🥰

2026-06-09 22:02:36

1

SweetRowoon🫰🏻🇧🇷🇰🇷 :

Que perfeição 😭😭😭😭😭😭 Deus abençoe.....🤍✨

2025-05-30 22:12:19

3

Felicia :

Thank you for making it possible for my message to reach him, I didn't say goodbye to him, he will be with me all the time and I wish him a safe recovery from SM, he is fabulous Rowoon ❤️❤️❤️❤️❤️❤️❤️❤️❤️❤️

2025-05-31 09:14:37

1

Teresa Hernández Gutiérrez :

Nos veremos pronto sanos y felices 🥲🥲🥲🥲

2025-07-08 10:56:42

2

Denise Gonçalves :

❤️❤️❤️❤️❤️❤️❤️❤️

2026-06-11 18:46:50

1

Janaiana :

🤗🤗🥰🤗🤗🤗

2026-07-28 10:44:21

1

Anca Stoenescu96 :

❤️❤️❤️

2026-07-22 16:37:17

0

SandraBalbino🤲🏻🫶🏻🇧🇷 :

🫰😘🇧🇷

2025-05-30 20:16:05

3

Yarelis Medina :

❤️❤️❤️

2025-05-30 19:13:03

5

Anca Stoenescu96 :

❤❤❤

2025-05-30 19:25:39

4

mariaeliza41380 :

🥰🥰🥰

2025-05-30 19:11:35

4

Sil :

Que emoção poder transmitir todo nosso amor ao nosso precioso Rowoon ❤️❤️❤️Obrigada @Rowoon_bra🇧🇷 por nos levar tão longe❤️❤️❤️

2025-05-30 23:47:53

4

Emília :

❤️❤️🇧🇷

2025-05-30 19:35:19

3

neideluzineide0 :

❤️❤️❤️❤️

2025-05-30 20:24:44

3

blancapirela880 :

✨

2025-10-18 00:59:52

2

blancapirela880 :

💞

2025-10-18 00:59:51

2

@Julianamaria103 :

parabéns pelos seu trabalho

2025-08-17 13:37:05

2

Fabiana :

🥰🥰🥰

2025-07-08 15:11:32

2

gabriellabalzs64 :

❤️❤️❤️💋

2025-06-25 14:32:10

2

🦄🦋leh🦋🦄 :

❤️

2025-06-04 22:19:33

2

Lis_d7<3 :

Parabéns amiga!!! Muito feliz por esta conquista da página. Quanto está página iniciou nunca talvez tenha se pensado tão longe.

2025-05-30 21:08:56

2

flora Martínez :

Eres maravilloso y muy guapisimo eres un amor bendiciones

2026-01-23 03:09:19

1

blancapirela880 :

🥰

2025-10-18 00:59:56

1

SandraBalbino🤲🏻🫶🏻🇧🇷 :

😘

2025-06-10 01:26:53

1

VILMA TAJAMULL ♥️💟❤️ :

Vilma 🇧🇷🇧🇷❤️

2025-05-30 20:16:44

1

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$hi i love everyone and my friend gives out 4 candies so she dances to the music **Brownian Motion: The Invisible Dance of the Microscopic World** In 1827, the Scottish botanist Robert Brown peered through his microscope at pollen grains suspended in water and noticed something peculiar. The tiny particles jittered endlessly, darting this way and that in an irregular, ceaseless motion that seemed to defy any simple explanation. Brown initially suspected some vital force unique to living matter. Yet when he repeated the observation with inorganic dust and smoke particles, the same restless agitation persisted. What he had witnessed was not life, but a fundamental physical process later named Brownian motion—the random movement of microscopic particles suspended in a fluid, driven by countless collisions with the molecules of the surrounding medium. At first glance the motion appears purely chaotic. A particle drifts left, then abruptly veers right, pauses, accelerates, and changes direction without any discernible pattern. There is no preferred path, no steady drift, and no predictable trajectory from one moment to the next. This randomness is not an illusion of imperfect observation; it is the macroscopic signature of molecular kinetic energy. According to the kinetic theory of matter, the molecules of a liquid or gas are in constant thermal motion. Their velocities follow a Maxwell–Boltzmann distribution: most move at moderate speeds, while a smaller number travel much faster or slower. When a pollen grain or colloidal particle—large enough to be visible yet still tiny—is immersed in this molecular bath, it experiences an uneven bombardment. At any instant more molecules may strike one side than the other, imparting a net impulse. A fraction of a second later the imbalance reverses. The cumulative effect of these innumerable, uncorrelated collisions is the observed jitter. The quantitative description of this process emerged in the early twentieth century. Albert Einstein, in a 1905 paper, and independently Marian Smoluchowski, derived the statistical laws governing Brownian motion. Einstein showed that the mean-square displacement of a particle grows linearly with time: \(\langle x^2 \rangle = 2Dt\) in one dimension, where \(D\) is the diffusion coefficient. This relation linked the visible random walk of the particle to the invisible thermal energy of the fluid molecules and to Avogadro’s number. Jean Perrin’s subsequent meticulous measurements of Brownian trajectories provided experimental confirmation and helped establish the physical reality of atoms at a time when some still regarded them as convenient fictions. The mathematics of Brownian motion is that of a continuous-time stochastic process—most famously the Wiener process. The particle’s position is continuous, yet its velocity is nowhere differentiable in the classical sense; the path is infinitely jagged. This mathematical idealization has proved extraordinarily fertile. It underpins the theory of diffusion, the pricing of financial options via the Black–Scholes equation, models of polymer dynamics, and even certain formulations of quantum mechanics. In biology it describes the passive transport of vesicles inside cells and the random exploration of space by microorganisms. In chemistry it governs the rate at which reactants find one another in solution. What makes Brownian motion philosophically striking is the way order and disorder interpenetrate. Individual molecular collisions are deterministic if one could track every trajectory; yet the collective outcome for the suspended particle is irreducibly random on observable timescales #foryoupage #truecringecommunnity #natalierupnowedit #creatorsearchinsights #candygiveaway🎁😉$
hi i love everyone and my friend gives out 4 candies so she dances to the music **Brownian Motion: The Invisible Dance of the Microscopic World** In 1827, the Scottish botanist Robert Brown peered through his microscope at pollen grains suspended in water and noticed something peculiar. The tiny particles jittered endlessly, darting this way and that in an irregular, ceaseless motion that seemed to defy any simple explanation. Brown initially suspected some vital force unique to living matter. Yet when he repeated the observation with inorganic dust and smoke particles, the same restless agitation persisted. What he had witnessed was not life, but a fundamental physical process later named Brownian motion—the random movement of microscopic particles suspended in a fluid, driven by countless collisions with the molecules of the surrounding medium. At first glance the motion appears purely chaotic. A particle drifts left, then abruptly veers right, pauses, accelerates, and changes direction without any discernible pattern. There is no preferred path, no steady drift, and no predictable trajectory from one moment to the next. This randomness is not an illusion of imperfect observation; it is the macroscopic signature of molecular kinetic energy. According to the kinetic theory of matter, the molecules of a liquid or gas are in constant thermal motion. Their velocities follow a Maxwell–Boltzmann distribution: most move at moderate speeds, while a smaller number travel much faster or slower. When a pollen grain or colloidal particle—large enough to be visible yet still tiny—is immersed in this molecular bath, it experiences an uneven bombardment. At any instant more molecules may strike one side than the other, imparting a net impulse. A fraction of a second later the imbalance reverses. The cumulative effect of these innumerable, uncorrelated collisions is the observed jitter. The quantitative description of this process emerged in the early twentieth century. Albert Einstein, in a 1905 paper, and independently Marian Smoluchowski, derived the statistical laws governing Brownian motion. Einstein showed that the mean-square displacement of a particle grows linearly with time: \(\langle x^2 \rangle = 2Dt\) in one dimension, where \(D\) is the diffusion coefficient. This relation linked the visible random walk of the particle to the invisible thermal energy of the fluid molecules and to Avogadro’s number. Jean Perrin’s subsequent meticulous measurements of Brownian trajectories provided experimental confirmation and helped establish the physical reality of atoms at a time when some still regarded them as convenient fictions. The mathematics of Brownian motion is that of a continuous-time stochastic process—most famously the Wiener process. The particle’s position is continuous, yet its velocity is nowhere differentiable in the classical sense; the path is infinitely jagged. This mathematical idealization has proved extraordinarily fertile. It underpins the theory of diffusion, the pricing of financial options via the Black–Scholes equation, models of polymer dynamics, and even certain formulations of quantum mechanics. In biology it describes the passive transport of vesicles inside cells and the random exploration of space by microorganisms. In chemistry it governs the rate at which reactants find one another in solution. What makes Brownian motion philosophically striking is the way order and disorder interpenetrate. Individual molecular collisions are deterministic if one could track every trajectory; yet the collective outcome for the suspended particle is irreducibly random on observable timescales #foryoupage #truecringecommunnity #natalierupnowedit #creatorsearchinsights #candygiveaway🎁😉

#F🥀🥀😔😔🥀🥀

#F🥀🥀😔😔🥀🥀

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