Exoplanetas e trânsitos
Em 1º de outubro de 2026, o NASA Exoplanet Archive listava 6.375 exoplanetas confirmados , 939 deles pela missão TESS1 . O primeiro trânsito de um exoplaneta foi publicado em 2000, quando o planeta de HD 209458 passou duas vezes diante da estrela, tal como as medidas de velocidade radial previam2 .
Um trânsito só é visto quando a órbita está quase de perfil para nós. Para uma órbita circular, a probabilidade é aproximadamente R★/a. Isso dá cerca de 0,5% para um planeta a 1 UA de uma estrela como o Sol, e por isso os levantamentos precisam observar dezenas de milhares de estrelas3 . Em compensação, o trânsito revela o tamanho do planeta e a geometria da órbita. Com medidas de velocidade radial, revela também a massa; com observações em vários comprimentos de onda, a atmosfera3 ,4 .
Geometria: o que uma curva de luz mede
Durante o trânsito, o planeta encobre uma fração do disco estelar. Os quatro contatos (I a IV) marcam o início e o fim da entrada e da saída do planeta. Entre o segundo e o terceiro contato, o disco do planeta está inteiro sobre a estrela3 .
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Geometria de um trânsito
O planeta cruza o disco da estrela a uma distância b do centro. Os contatos I a IV marcam o início e o fim da entrada e da saída. Abaixo, a curva de luz alinhada: a queda δ, a duração total T14, o fundo T23 e a entrada τ.
estrela (R★)
borda mais escura:
escurecimento de limbo
b·R★
I
II
III
IV
planeta (Rp)
fluxo observado
δ ≈ (Rp/R★)²
T₂₃ (fundo)
T₁₄ — duração total
τ (entrada)
Figura 1. Geometria de um trânsito com parâmetro de impacto b (distância da trajetória ao centro da estrela, em raios estelares) e a curva de luz alinhada. δ é a profundidade, T₁₄ a duração total, T₂₃ o fundo e τ a entrada. Diagrama esquemático do SAGAN, seguindo a notação de Winn (2010)3 .
A profundidade mede a razão entre as áreas do planeta e da estrela3 . Em unidades práticas, como na proposta da missão TESS4 :
δ ≈ (Rp /R★)² = 337 ppm × (Rp / 2 R⊕)² × (R★ / R☉)⁻²Um planeta com duas vezes o raio da Terra diante de uma estrela como o Sol bloqueia 0,034% da luz; um Júpiter, cerca de 1%.
A duração depende do período, do parâmetro de impacto e da densidade média da estrela4 :
T ≈ 3,91 h × (ρ★/ρ☉)−1/3 × (P / 10 dias)1/3 × √(1 − b²)
Isso permite tirar a densidade da estrela só da curva de luz, a partir da forma do trânsito e do período (ρ★ ≈ 3π/(GP²)·(a/R★)³). O resultado ajuda a descartar falsos positivos: se a densidade obtida não combina com o tipo da estrela, o sinal provavelmente não é de um planeta3 ,5 .
Escurecimento de limbo
O disco de uma estrela é mais brilhante no centro do que na borda (o limbo). Na borda, a linha de visada atravessa camadas mais altas e frias da atmosfera estelar3 . Por isso o fundo de um trânsito real é arredondado, e não plano. É comum descrever a intensidade com a lei quadrática, onde μ é o cosseno do ângulo entre a linha de visada e a normal à superfície3 ,6 :
I(μ) / I(1) = 1 − u₁(1 − μ) − u₂(1 − μ)²
Mandel & Agol (2002) deram fórmulas analíticas exatas para esse caso. Elas ainda são a base dos modelos usados para ajustar trânsitos6 .
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Modelo de trânsito: disco uniforme e com escurecimento de limbo
Duas curvas de luz teóricas para um planeta com 10% do raio da estrela. A curva do disco uniforme tem fundo plano com profundidade de 1%; com escurecimento de limbo o fundo é arredondado e mais profundo no centro.
0,988
0,990
0,992
0,994
0,996
0,998
1,000
−2
−1
0
1
2
Tempo desde o centro do trânsito (horas)
Fluxo relativo
δ = k² = 1%
disco uniforme
com escurecimento de limbo
Disco uniforme
Escurecimento de limbo (u₁=0,40; u₂=0,26)
Figura 2. Trânsito de um planeta com 10% do raio da estrela (a/R★ = 8, b = 0,3, P = 3 dias): disco uniforme e disco com escurecimento de limbo quadrático. Com escurecimento, a queda no centro passa de k² porque o planeta cobre a região mais brilhante. Modelo ilustrativo calculado pelo SAGAN por integração numérica (scripts/make_figures.py); lei de intensidade de Mandel & Agol (2002)6 .
A missão TESS
O Transiting Exoplanet Survey Satellite foi lançado em 18 de abril de 2018. Sua missão principal durou de julho de 2018 a julho de 2020 e cobriu cerca de 70% do céu; depois seguiram missões estendidas7 . O objetivo é encontrar planetas em torno de estrelas próximas e brilhantes, que permitem medir massas e atmosferas depois4 .
4 câmeras
cada uma com 24° × 24°; juntas, uma faixa de 24° × 96°
4
600–1000 nm
banda vermelha, favorece estrelas frias e pequenas
4
27,4 dias
por setor: duas órbitas de 13,7 dias, em ressonância 2:1 com a Lua
4
2 min · 30 min
cadência das estrelas pré-selecionadas e das imagens de campo inteiro na missão principal
4 ,7
Estrelas perto dos polos da eclíptica caem em vários setores sobrepostos e chegam a ser observadas por cerca de um ano7 . Os dados ficam públicos no arquivo MAST. O SAGAN baixa de lá as curvas de luz pelo pacote Lightkurve14 .
Escala de tempo. O eixo horizontal das curvas de luz está em BTJD (TESS Barycentric Julian Date): BTJD = BJD − 2.457.000, em dias, já corrigido para o baricentro do Sistema Solar7 . BTJD 1354 corresponde a 22 de agosto de 2018.
Do pixel ao TOI
Dois pipelines transformam as imagens em curvas de luz: o SPOC , no NASA Ames, para as estrelas observadas a cada 2 minutos8 , e o QLP , do MIT, para as imagens de campo inteiro. Ambos procuram quedas periódicas, os Threshold Crossing Events (TCEs). Uma triagem automática e depois equipes de especialistas descartam binárias, variáveis e artefatos e promovem os melhores sinais a TESS Objects of Interest (TOIs)7 .
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Do pixel ao TOI
As câmeras do TESS geram imagens; os pipelines SPOC e QLP produzem curvas de luz e procuram eventos periódicos (TCEs); triagem automática e vetting humano promovem os melhores a TOI; o follow-up da comunidade confirma o planeta ou o marca como falso positivo.
Câmeras TESS
2 min / 30 min
Curvas de luz
SPOC · QLP
Busca de sinais
TCEs (TPS · BLS)
Triagem e vetting
humanos + IA
TOI
catálogo público
Follow-up (TFOP)
imagem · espectro · VR
CP
planeta confirmado
FP / FA
falso positivo ou alarme
Sinais descartados no vetting (EB, V, IS)
não viram TOIs. Os que viram podem ser
reclassificados pelo follow-up.
Fluxo resumido de Guerrero et al. (2021).
Figura 3. Caminho de um sinal até o catálogo TOI e o follow-up pela comunidade (TFOP). Diagrama do SAGAN baseado na Figura 4 de Guerrero et al. (2021)7 .
A escala é grande. Só na missão principal, a equipe examinou mais de 32 mil TCEs em inspeção manual, que resultaram em 2.241 TOIs. Desses, 565 (cerca de 25%) foram depois identificados como falsos positivos pelo follow-up7 . Os sinais típicos de falso positivo são:
um eclipse secundário profundo demais para um planeta;
trânsitos alternados com profundidades diferentes, porque é uma binária com o dobro do período;
o centroide da luz se deslocando para uma estrela vizinha durante o trânsito;
uma profundidade que cresce com a abertura fotométrica, indicando que o sinal vem de uma fonte próxima7 .
O catálogo hoje
A lista do SAGAN mostra a coluna TESS Disposition do ExoFOP-TESS15 . Ela usa as classes do vetting (PC, EB, V, IS)7 e as que vêm depois do acompanhamento: KP para planeta já conhecido de levantamentos anteriores e CP para planeta confirmado, o que inclui planetas validados estatisticamente7 .
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Disposições do catálogo TOI
PC — candidato planetário: 6356 (78,0%); EB — binária eclipsante: 699 (8,6%); KP — planeta já conhecido: 596 (7,3%); CP — planeta confirmado: 407 (5,0%); O — outro: 46 (0,6%); IS — ruído instrumental: 23 (0,3%); V — variabilidade estelar: 20 (0,2%); FP — falso positivo: 1 (0,0%). Total: 8148 TOIs em 2026-10-02.
0
1000
2000
3000
4000
5000
6000
7000
PC — candidato planetário
PC — candidato planetário: 6356 (78,0%)
6356
EB — binária eclipsante
EB — binária eclipsante: 699 (8,6%)
699
KP — planeta já conhecido
KP — planeta já conhecido: 596 (7,3%)
596
CP — planeta confirmado
CP — planeta confirmado: 407 (5,0%)
407
O — outro
O — outro: 46 (0,6%)
46
IS — ruído instrumental
IS — ruído instrumental: 23 (0,3%)
23
V — variabilidade estelar
V — variabilidade estelar: 20 (0,2%)
20
FP — falso positivo
FP — falso positivo: 1 (0,0%)
1
Figura 4. Os 8.148 TOIs do catálogo em 2 de outubro de 2026, por disposição. Três em cada quatro ainda são candidatos (PC) à espera de confirmação. Dados: ExoFOP-TESS15 , lidos pelo SAGAN. O total coincide com os 8.148 “TESS Project Candidates” do NASA Exoplanet Archive1 . A disposição TFOP (CP/FP/FA), mantida pelo grupo de follow-up, é uma coluna separada no ExoFOP.
Ver dados da figura
Disposição Significado TOIs
PC candidato planetário: trânsito em forma de U 6356
EB binária eclipsante: trânsito em forma de V 699
KP planeta conhecido de levantamento anterior 596
CP planeta confirmado ou validado 407
O outros 46
IS ruído instrumental ou sistemático 23
V variabilidade estelar: forma senoidal 20
FP falso positivo 1
Estudo de caso: WASP-18b
WASP-18b é um gigante gasoso com cerca de 10 massas de Júpiter que completa uma órbita em 0,94 dia . Foi descoberto em 2009 pelo levantamento WASP12 e aparece no catálogo como TIC 100100827 e TOI 185. O TESS o observou nos Setores 2 e 3, entre agosto e outubro de 2018, com cadência de 2 minutos13 . As figuras abaixo foram feitas com o próprio SAGAN, usando a curva SPOC do Setor 2. Você pode refazer tudo abrindo o objeto ou o periodograma automático .
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WASP-18: curva de luz do TESS, Setor 2
Fluxo normalizado de WASP-18 ao longo de 27 dias. Há 28 quedas de cerca de 1% espaçadas de 0,94 dia, uma lacuna no meio do setor durante a transmissão de dados, e variações menores entre os trânsitos.
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Tempo (BTJD = BJD − 2.457.000)
Fluxo normalizado
downlink
Figura 5. Curva de luz de WASP-18 no Setor 2: 28 trânsitos de cerca de 1% a cada 0,94 dia. A lacuna central é a pausa para transmitir os dados à Terra no perigeu. Dados: TESS/SPOC via MAST8 ,14 . Processamento no SAGAN: remoção de outliers (5σ) e agrupamento em bins de 0,02 dia (29 min).
O periodograma BLS 9 testa milhares de períodos e mede, para cada um, quão bem uma “caixa” periódica explica a queda de brilho. O pico principal sai em 0,9415 dia; o período publicado é de 0,94 dia12 ,13 . Os picos menores em P/2, 2P e 3P são harmônicos do mesmo sinal, um efeito esperado do método9 .
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Periodograma BLS de WASP-18
Potência BLS normalizada em função do período de teste. O pico mais alto está em 0,9415 dia; picos menores aparecem em múltiplos e frações desse período.
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Período de teste (dias, escala logarítmica)
Potência BLS (normalizada)
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Figura 6. Periodograma BLS da curva da Figura 5, normalizado pelo pico. Calculado com astropy.timeseries.BoxLeastSquares (durações de 1 a 2,4 h), a mesma implementação usada pelo SAGAN.
Dobrando a curva no período encontrado, os 28 trânsitos se empilham e o ruído cai. Ampliando a escala vertical aparece a curva de fase . O brilho sobe e desce duas vezes por órbita porque a maré do planeta deforma a estrela (modulação elipsoidal). Perto de meia órbita, o planeta passa atrás da estrela e some uma luz de 341 ppm do lado diurno, que vem principalmente da emissão térmica: é o eclipse secundário. Shporer et al. (2019) mediram esses efeitos com os dados dos Setores 2 e 313 .
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WASP-18b: trânsito dobrado e agrupado
Os 28 trânsitos do Setor 2 sobrepostos. A queda chega a cerca de 10.900 ppm (1,1%) e dura pouco mais de 2 horas.
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WASP-18b: curva de fase fora do trânsito
Mesmo conjunto, com o eixo vertical ampliado e o trânsito fora da escala. O brilho sobe e desce duas vezes por órbita e cai de novo perto de ±11 horas, quando o planeta passa atrás da estrela.
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eclipse secundário
Figura 7. À esquerda, o trânsito dobrado: cerca de 1,1% de profundidade e pouco mais de 2 horas de duração. À direita, a mesma curva com escala ampliada: modulação elipsoidal (máximos perto de ±6 h, um quarto de órbita) e eclipse secundário nas bordas (±11 h). Pipeline no SAGAN: remover outliers (5σ) → dobrar (P = 0,9414445 d; T₀ = 1354,46 BTJD) → agrupar (0,004 d ≈ 6 min). Interpretação segundo Shporer et al. (2019)13 .
As ferramentas do SAGAN
Cada função do painel de análise chama o pacote Lightkurve14 . A ordem importa: o SAGAN guarda a lista de funções e a reaplica sempre a partir da curva original.
Achatar (Flatten)
Remove tendências lentas, como a rotação da estrela ou sistemáticos do instrumento, dividindo a curva por uma versão suavizada pelo filtro de Savitzky–Golay . O filtro ajusta um polinômio de grau fixo dentro de uma janela deslizante11 . A janela, em pontos, precisa ser bem maior que a duração do trânsito. Na cadência de 2 minutos, 101 pontos equivalem a cerca de 3,4 h; uma janela curta demais “come” o trânsito.
Dobrar (Fold)
Converte o tempo em fase : cada ponto passa a ser medido em dias a partir do trânsito mais próximo (T₀ + n·P). Com o período certo, os trânsitos se alinham, como na Figura 7; com o errado, os pontos se espalham. O periodograma automático do SAGAN preenche P e T₀ com o resultado do BLS.
Agrupar (Bin)
Calcula a média dos pontos dentro de intervalos de tempo fixos. Para ruído branco, a dispersão cai como 1/√N, onde N é o número de pontos por bin. Bins maiores que a entrada do trânsito (τ) borram a forma da curva.
Remover outliers
Sigma clipping : descarta pontos a mais de N desvios-padrão da mediana e repete o corte. Remove erupções (flares), raios cósmicos e artefatos. Também pode cortar o fundo de trânsitos muito profundos se N for pequeno, por isso o padrão é 5σ.
Suavizar, normalizar e truncar
Suavizar aplica uma média móvel centrada. Normalizar divide o fluxo pela mediana, com unidade adimensional, % ou ppm. Truncar recorta um intervalo de tempo em BTJD, útil para estudar um trânsito isolado.
Periodograma (BLS)
O Box Least Squares dobra a curva em cada período de teste e ajusta um modelo de dois níveis: o brilho normal e um nível mais baixo durante uma fração q da órbita. A estatística resultante mede quanto a “caixa” reduz os resíduos. Segundo os autores, a detecção é significativa quando a profundidade dividida pela incerteza da média dentro do trânsito passa de cerca de 69 . O BLS é preferido ao periodograma de Lomb–Scargle porque trânsitos são curtos e nada senoidais. O Lomb–Scargle supõe um sinal senoidal e espalha a potência de um trânsito por vários harmônicos9 ,10 .
Para ler em português
Trabalhos acadêmicos brasileiros sobre o tema, encontrados na Biblioteca Digital Brasileira de Teses e Dissertações:
Basile, A. L. (2017). Serviço local de periodograma em GPU para detecção de trânsitos planetários . Tese de doutorado, Universidade Presbiteriana Mackenzie. dspace.mackenzie.br/handle/10899/25795
Siqueira, M. F. F. T. (2020). Caracterização da atmosfera de exoplanetas do tipo hot-júpiters via espectrofotometria diferencial do trânsito . Dissertação de mestrado, UNIFEI. repositorio.unifei.edu.br/jspui/handle/123456789/2368
Andrade, I. S. R. (2021). Aprendizado de máquina para detecção de exoplanetas em dados da missão TESS . Dissertação de mestrado, Universidade Presbiteriana Mackenzie. dspace.mackenzie.br/handle/10899/28660
Correa, L. N. (2025). Monitoramento fotométrico de efemérides de trânsitos de exoplanetas e inferência de idade de estrelas hospedeiras . Dissertação de mestrado, UEPG. tede2.uepg.br/jspui/handle/prefix/4747
Referências
NASA Exoplanet Archive. Contagens de planetas confirmados e candidatos do TESS. exoplanetarchive.ipac.caltech.edu (acesso em 2 out. 2026).
Charbonneau, D.; Brown, T. M.; Latham, D. W.; Mayor, M. (2000). Detection of Planetary Transits Across a Sun-like Star. ApJ 529, L45. doi:10.1086/312457
Winn, J. N. (2010). Transits and Occultations. In: Seager, S. (ed.), Exoplanets . University of Arizona Press. arXiv:1001.2010
Ricker, G. R. et al. (2015). Transiting Exoplanet Survey Satellite. J. Astron. Telesc. Instrum. Syst. 1, 014003. doi:10.1117/1.JATIS.1.1.014003
Seager, S.; Mallén-Ornelas, G. (2003). A Unique Solution of Planet and Star Parameters from an Extrasolar Planet Transit Light Curve. ApJ 585, 1038. doi:10.1086/346105
Mandel, K.; Agol, E. (2002). Analytic Light Curves for Planetary Transit Searches. ApJ 580, L171. doi:10.1086/345520
Guerrero, N. M. et al. (2021). The TESS Objects of Interest Catalog from the TESS Prime Mission. ApJS 254, 39. doi:10.3847/1538-4365/abefe1
Jenkins, J. M. et al. (2016). The TESS Science Processing Operations Center. Proc. SPIE 9913, 99133E. doi:10.1117/12.2233418
Kovács, G.; Zucker, S.; Mazeh, T. (2002). A box-fitting algorithm in the search for periodic transits. A&A 391, 369. doi:10.1051/0004-6361:20020802
VanderPlas, J. T. (2018). Understanding the Lomb–Scargle Periodogram. ApJS 236, 16. doi:10.3847/1538-4365/aab766
Savitzky, A.; Golay, M. J. E. (1964). Smoothing and Differentiation of Data by Simplified Least Squares Procedures. Analytical Chemistry 36, 1627. doi:10.1021/ac60214a047
Hellier, C. et al. (2009). An orbital period of 0.94 days for the hot-Jupiter planet WASP-18b. Nature 460, 1098. doi:10.1038/nature08245
Shporer, A. et al. (2019). TESS Full Orbital Phase Curve of the WASP-18b System. AJ 157, 178. doi:10.3847/1538-3881/ab0f96
Lightkurve Collaboration (2018). Lightkurve: Kepler and TESS time series analysis in Python. Astrophysics Source Code Library, ascl:1812.013. ADS
ExoFOP-TESS — Exoplanet Follow-up Observing Program, NASA/IPAC. Tabela de TOIs. exofop.ipac.caltech.edu/tess (acesso em 2 out. 2026).
Os dados de WASP-18 e do catálogo usados nas figuras e o script que as gera estão no repositório, em scripts/ .